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Review

Dynamic Helicity Control of Oligo(salamo)-Based Metal Helicates

1
Graduate School of Natural Science and Technology, Kanazawa University, Kanazawa 920-1192, Japan
2
Nano Life Science Institute, Kanazawa University, Kanazawa 920-1192, Japan
Submission received: 5 July 2018 / Revised: 10 August 2018 / Accepted: 10 August 2018 / Published: 17 August 2018
(This article belongs to the Special Issue Chiral Metal Complexes)

Abstract

:
Much attention has recently focused on helical structures that can change their helicity in response to external stimuli. The requirements for the invertible helical structures are a dynamic feature and well-defined structures. In this context, helical metal complexes with a labile coordination sphere have a great advantage. There are several types of dynamic helicity controls, including the responsive helicity inversion. In this review article, dynamic helical structures based on oligo(salamo) metal complexes are described as one of the possible designs. The introduction of chiral carboxylate ions into Zn3La tetranuclear structures as an additive is effective to control the P/M ratio of the helix. The dynamic helicity inversion can be achieved by chemical modification, such as protonation/deprotonation or desilylation with fluoride ion. When (S)-2-hydroxypropyl groups are introduced into the oligo(salamo) ligand, the helicity of the resultant complexes is sensitively influenced by the metal ions. The replacement of the metal ions based on the affinity trend resulted in a sequential multistep helicity inversion. Chiral salen derivatives are also effective to bias the helicity; by incorporating the gauche/anti transformation of a 1,2-disubstituted ethylene unit, a fully predictable helicity inversion system was achieved, in which the helicity can be controlled by the molecular lengths of the diammonium guests.

Graphical Abstract

1. Introduction

1.1. Dynamic Helical Structures

In supramolecular chemistry, non-covalent interactions are effectively utilized for obtaining thermodynamically-favored self-assembled structures thanks to reversible processes [1,2]. Among the various types of non-covalent interactions, metal coordination has a great advantage to make the desired structures because of their well-defined geometry and high directionality of the coordination structures. The representative examples are self-assembled coordination compounds, such as macrocycles, cages, giant spheres, etc. [3,4,5].
Non-covalent interactions also play an important role in the formation of higher-order structures, which are found in biomolecules such as proteins and nucleic acids. One of the ubiquitously found higher-order structures in biomolecules is the helical structure, such as α-helix of proteins and complementary double helix in nucleic acids. These helical structures could have a dynamic feature because they are spontaneously formed from flexible molecules via reversible processes and maintained by non-covalent interactions. While the advantage of static helical structures, such as helicenes [6,7,8,9,10], is to provide a stable chiral field that would remain intact irrespective of the environment, it would sometimes be advantageous to construct dynamic helical structures that can change their chirality depending on the situations (Figure 1). In this context, dynamic helical structures that are spontaneously constructed by non-covalent interactions would be useful to achieve responsive functions.
There are several types of dynamic helical structures based on artificial molecular scaffolds. For example, foldamers [11] are acyclic molecules that can spontaneously form a higher-order structure under certain conditions by non-covalent interactions, such as hydrogen bonding, solvophobic effects, electrostatic interactions, etc., while they adopt a random coil conformation under undesired conditions. On the other hand, more stable helical structures can be obtained by metal coordination, which are useful for obtaining well-defined structures. The chemistry of helical structures based on metal coordination has been initiated from the self-assembled double helicates that are obtained by complexation of oligobipyridine ligands with metal ions [12]. To date, various kinds of helical structures including single-, double-, and triple-helicates have been synthesized by metal complexation from the appropriate organic structures containing multiple coordination sites and linkers [13,14].

1.2. Helicity Control of Dynamic Helical Structures

Helical structures have a helicity of right-handed (P helix) and left-handed (M helix), which are the mirror image of each other. Those obtained by helical folding of achiral molecules are racemic in solution, because there is no kinetic or thermodynamic preference to the P or M form. In this situation, we do not expect chemical and physical functions derived from the helical chirality, because chiral functions based on the P and M forms are cancelled by each other. Nevertheless, the inherently chiral feature of helical molecules is attractive to enable new chiral functions, and it should be important to obtain helical structures as the one-handed form.
In general, each of the enantiomers of an organic molecule having a chiral carbon atom can be separated by optical resolution of the racemic mixture. Organic chemists have developed various methods for optical resolution via diastereomeric salt formation, chiral HPLC, spontaneous resolution, etc. [15]. However, these methods cannot be used to separate an enantiomer pair of dynamic helical molecules, because they undergo interconversion among the P and M forms, sometimes via random coil structures, etc. (Figure 2). This means that there is a racemization pathway, which produces an equimolar mixture of the P and M enantiomers.
If we need a one-handed helix of a dynamic helical structure in solution, we have to shift the P/M equilibrium from 50:50 (racemic). Since the energies of an enantiomer pair are exactly the same (Figure 3a), we have to convert the enantiomer pair into a diastereomer pair by the introduction of a chiral auxiliary. In this case, the P/M equilibrium ratio deviates from 50:50 due to the difference in the thermodynamic stabilities (Figure 3b). If the chiral group is relatively small compared with the helix, we can shift the equilibrium while keeping the P and M helices as the approximate mirror image of each other. This is the basic concept of the dynamic helicity control, which has been used to obtain one-handed forms of various dynamic helical structures such as metal helicates and helical polymers [16,17]. Since the P and M forms are in dynamic equilibrium, we can change the P/M equilibrium ratio by the addition/removal or modification of the chiral auxiliary. This would lead to responsive helicity changes and inversions as described the Section 1.3, which are recognized as one of the hot topics in functional molecular chemistry [18,19,20,21,22,23,24].

1.3. Classification of Helicity Control and Helicity Inversion of Dynamic Helical Metal Complexes

In this article, we describe the helicity control and helicity inversion of dynamic single-helical structures that are obtained by the complexation of acyclic organic ligands with the appropriate metal ions. In the helicity control phenomena, the changes in the helicity can be discussed in terms of the changes in the P/M ratios, which correspond to the stability difference in the right- and the left-handed forms. Depending on whether the chirality is introduced in the helical structures or the chemical stimuli, the helicity changes are classified into the following three categories A, B, and C.
  • Category A. Formation of helical structures with a biased P/M ratio.
    In this case, helical structures with a biased P/M ratio are obtained upon the helix formation by the metal complexation of an acyclic ligand having a chiral auxiliary (Figure 4a). The chiral auxiliary that is pre-installed into the helix scaffold causes the deviation of the P/M ratio from 50:50 as a result of the thermodynamic equilibration, because the introduction of the chiral auxiliary converts the P/M enantiomer pair into a diastereomer pair.
  • Category B. Shift of the 50:50 P/M ratios of racemic helical structures.
    In this case, stimuli-responsiveness is introduced so that the exactly 50:50 P/M ratio of a racemic helical structure is biased upon the addition of a chiral auxiliary as an additive (Figure 4b). A chiral stimulus converts the enantiomer pair into a diastereomer pair, which causes the dynamic shift of the P/M equilibrium. This change is regarded as the helicity induction triggered by a chiral additive, which can be detected by the induced CD signal.
  • Category C. Increase, decrease, or inversion of P/M ratios by chemical modification.
    In this case, stimuli-responsiveness is used for helicity changes such as helicity inversion. For example, the P/M ratio is changed by replacing or modifying the chiral auxiliary (Figure 4c). If the pre-installed chiral auxiliary becomes more effective after the modification, the helical biases should be increased. If the chiral auxiliary after the modification stabilizes the opposite helicity from the original form, a responsive helicity inversion is expected. The helicity change can also be achieved without altering the chiral auxiliary, by using chemical stimuli such as achiral ions (Figure 4d). If the structures of a helix framework are chemically modified, the P/M preference is also changed even if the chiral auxiliary is unchanged. Therefore, for a helix having a pre-installed chiral auxiliary, the P/M equilibrium ratio can be increased, decreased, or inverted upon stimulation with the suitable achiral additive.
Among the dynamic helicity changing phenomena reported so far, responsive helicity inversion is attracting much attention because this would be used to switch various kinds of chiral functions. These are principally based on Category C in Figure 4. To date, various types of chemical and other stimuli have been used to achieve dynamic helicity inversion of the helical structures such as polymers, metal helicates, etc. [18,19,20,21,22,23,24].

2. Molecular Design of Oligo(salen)-Type Helical Structures

2.1. Molecular Design

As one of the possible candidates of dynamic helical complexes, we designed metal complexes having a series of acyclic oligo(salen)-type ligands (H2salen = N,N’-disalicylideneethylenediamine) (Figure 5a) [25,26,27,28,29,30], while there are several types of related helical structures based on monomeric [31,32,33,34,35,36,37,38,39,40,41], dimeric [42,43] and polymeric [44,45,46] salen-type ligands. We employed salamo derivatives, the oxime analog of salen, as the constituent of the oligomers (H2salamo = 1,2-bis(salicylideneaminooxy)ethane) [47,48]. The salamo ligands show a high stability to suppress the C=N bond recombination to facilitate the synthesis of acyclic salamo oligomers, keeping the tetradentate coordination ability for various transition metals [49,50,51,52,53,54,55]. When each of the salamo units in an oligo(salamo) ligand accommodates a metal ion in a tetradentate fashion, its structure is fixed in a curved conformation due to the newly formed coordination bonds (Figure 5b). If all of the salamo units are metalated, a single-helical structure would be spontaneously formed (Figure 5c). The reversibility of the coordination bonds in labile metal complex moieties would afford a dynamic feature, which allows interconversion between the P and M forms (and sometimes random coil structures as well) (Figure 2).

2.2. Construction of Helical Structures and Their Dynamic Helix Inversion Behavior

The shortest oligomer, the acyclic bis(salamo) ligand H4L1, forms the trinuclear helical complex L1Zn2M upon the complexation with zinc(II) acetate in the presence of a guest ion Mn+ (=alkaline earth metals, rare earth metals) (Figure 6) [56,57]. The helix winding angle, which is defined as the sum of five O–M–O angles, is changed between 289 deg (Mn+ = La3+) and 345 deg (Mn+ = Sc3+), depending on the ionic radius of the guest ion Mn+ [57]. These angles correspond to less than one-turn helix, which does not lead to an efficient overlap of the two terminal benzene rings. Therefore, these helical complexes are generally fluxional and the helix inversion is fast.
If the oligomer chains are elongated, the helix winds more and the terminals are more efficiently overlapped, so that the helix inversion would be less favorable [58,59]. Indeed, the complexation of the tris(salamo) ligand H6L2 with Zn2+ and Mn+ (=La3+, Ba2+) afforded larger single-helical complexes, L2Zn3M [58,60] (Figure 6). The crystallographic analysis revealed that the helix winding angle of [L2Zn3La(OAc)3] is 421 deg, which nearly corresponds to 1.2 turns. Due to the efficient overlap of the two terminals, the helix inversion does not seem to take place without partial dissociation of the coordination bonds. Indeed, the helix inversion rates of these helical tetranuclear complexes depended on the central metal ions [60]. L2Zn3Ba undergoes a fast helix inversion on the 1H NMR timescale while L2Zn3La undergoes a slow helix inversion, but L2Zn3La still has a dynamic feature due to the reversible coordination bonds (see below). This indicates that the helicity inversion processes involve cleavage of some of the coordination bonds.

3. Dynamic Helicity Control by Chiral Counteranions

3.1. Strategy

In this section, we describe the control of the helicity, e.g., P/M ratios, of the oligo(salamo)-based helical structures, by the introduction of a chiral auxiliary via coordination bonds. When the P and M enantiomers of a dynamic helix are in equilibrium in solution, introduction of a chiral auxiliary would shift the equilibrium, as described as Category B (Figure 4) in Section 1.3. Preferential formation of one of the P and M helices is expected as a result of the dynamic equilibration.
Since acetate ions readily coordinate to the multimetallic core of the oligo(salamo) helical complexes [57,58,60], chiral carboxylate ions should be one of the promising candidates as a chiral auxiliary (Figure 7). An equilibrium shift is expected if there is a significant difference in the thermodynamic stabilities of the P and M diastereomers. In order to avoid the competition among the counteranions, triflate salts, [L1Zn2La](OTf)3 and [L2Zn3La](OTf)3, were used as the starting complexes instead of the acetate salts. We investigated the changes in the P/M ratios upon the addition of chiral carboxylate ions such as hydroxy acids and amino acids.

3.2. Helicity Control Using Hydroxy Acids

The efficiency of the dynamic helicity control of L1Zn2La and L2Zn3La by the coordination with chiral hydroxy acids (Category B in Figure 4) was investigated by CD spectroscopy. When mandelic acid and DABCO as a base were present, both complexes showed CD signals, which are indicative of the biased P/M ratios. In particular, the tetranuclear analogue, L2Zn3La, showed a more intense CD signal at 350 nm, which is ascribed to the π–π* absorption. The negative CD at 350 nm corresponds to the M helix (see Section 5.2). The sign and intensity of the CD signal are sensitively influenced by the structure R in the hydroxy acids R–CH(OH)–CO2. A negative CD signal was observed for R = Ph, PhCH2CH2, Me at around 350 nm, while a positive CD signal was observed for R = PhCH2 (Figure 8). The CD intensity was almost proportional to the diastereomeric excesses ranging from 42% to 56%, which were determined by 1H NMR spectroscopy (P/M = 71:29 to 22:78) [61].
The titration study and the Job plot analysis indicated that two carboxylate ions can coordinate to one L2Zn3La tetranuclear core, while only one carboxylic acid molecule can coordinate to a bis(saloph) helix, reported by Kleij, to induce a CD signal [42]. Interestingly, the helicity-controlling efficiency of the mandelate ion in the second step was 3.6 times higher than that in the first step. This leads to the non-linear response in the CD intensity changes, e.g., helicity changes, upon the binding with a carboxylate ion [61]. This is related to the chirality amplification found in some dynamic polymers and supramolecular assemblies, which is one of the recent hot topics in chemistry of responsive molecules [62,63,64].

3.3. Helicity Control Using Amino Acids

α-Amino acid derivatives are known as an easily accessible series of chiral compounds that can induce the helical bias of helical structures such as polymers and helicates [65,66,67,68,69]. They can also be used to shift the P/M equilibrium of the helical tetranuclear complex, L2Zn3La, in a similar manner. As observed for hydroxy acids, the CD sign and intensity are sensitively influenced by the structure R in the amino acids, R–CH(NH3+)–CO2 [70] (Figure 8). Aliphatic amino acids (Ala, Leu, Ile, Val, Met) induced a negative CD signal at 350 nm, while aromatic ones (Phe, His, Trp) induced a positive CD.
It is well known that some amino acids have residues that can change their structure upon protonation/deprotonation by acid and base. Such a structural conversion would change the helicity-controlling ability, so that an increase, decrease, or inversion of the P/M ratio is expected (Category C in Figure 4). Indeed, the CD signal decreased upon deprotonation of the coordinating Glu by the addition of DABCO (+22.0 to +8.6 mdeg) and increased upon deprotonation of the coordinating Pro and Hyp. In the case of cysteic acid, the positive CD was inverted to negative upon the addition of DABCO (+16.9 to −9.3 mdeg) [70]. This means that the helicity was inverted upon the deprotonation. A repeated helicity inversion is also achieved by the alternate addition of TfOH and DABCO (Figure 9). While some responsive polymer systems having acidic or basic groups undergo helicity inversion upon pH changes [71,72,73], there are rare examples of a pH-responsive helicity inversion of discrete helical molecules. This is the first helicity inversion system based on a discrete molecule in which the helicity inversion is driven by structural changes in the non-covalently attached chiral auxiliary.

3.4. Dynamic Helicity Inversion by Chemical Modifications

Since the P/M ratios are sensitively influenced by the structures of the coordinating carboxylate ions, a responsive helicity control can be achieved by chemical modification of the carboxylate ions (Category B in Figure 4). As seen in the protonation/deprotonation by the TfOH/DABCO combination, the carboxylate ions before and after the chemical modification should stabilize the opposite helicities of L2Zn3La. We found that TBDMS-protected α-hydroxy carboxylate ions efficiently work for this purpose. The TBDMS groups can be removed by fluoride ion. In addition, the hydroxy carboxylate ions (H1, H2) and the corresponding TBDMS-protected analogues (S1, S2) are found to induce opposite helicities in acetonitrile/chloroform (9:1). Therefore, the removal of the TBDMS group in the siloxycarboxylate (S1, S2) by fluoride ion would cause the helicity inversion.
Indeed, responsive helicity inversion was observed upon the addition of fluoride ion to the L2Zn3La solution containing silyloxy lactate ions S1 [74] (Figure 10). The negative CD signal at 350 nm gradually weakened and inverted to the positive signal, which clearly indicates that the TBDMS removal caused the helicity inversion. Interestingly, when mandelate derivative S2 was used as the siloxycarboxylate ion, the CD intensity change became significantly slower.
Usually, response speeds of most artificial responsive molecules are constant under a certain condition, because the response speeds are principally determined by the rate of the structural conversion such as a chemical reaction and isomerization. In this case, however, the response speeds can be strategically and efficiently tuned by the reactivity of the siloxycarboxylate ions at the regulation step, just like regulatory enzymes in biological systems [75]. This type of response speed control would be useful for developing new functional molecules and materials that would change their functions in a time-programmable fashion.

4. Dynamic Helicity Control by Chiral Tethers

4.1. Strategy

While we can easily introduce a chiral auxiliary into helical structures by coordination bonds, the resulting helicity and its efficiency are sometimes difficult to predict mainly because there is a binding equilibrium between the chiral auxiliary and the helical structure. In addition, it is sometimes difficult to know how the chiral auxiliary is interacting with the helical scaffold. We expected that the interactions are more predictable if we can directly introduce the chiral auxiliary via covalent bonds instead of non-covalent interactions. Here, 2-hydroxypropyl groups are directly introduced as the chiral auxiliary into the acyclic oligo(salamo) ligand framework (Figure 11) [76,77]. When suitable metal ions are introduced into the H4L3 and H6L4 ligands having this chiral group, the resultant helical complexes should have a P/M ratio that deviates from 50:50 (Category A in Figure 4). This chiral group would efficiently interact with the metal centers in the helical complexes via direct coordination or the hydrogen bonding to the coordinating counter anions.

4.2. Helicity Control of Helical Complexes

The bis- and tris(salamo) ligands (H4L3 and H6L4) having (S)-2-hydroxypropyl groups were synthesized and converted to the helical complexes, L3Zn2M and L4Zn3M, respectively. The trinuclear complex, L3Zn2M, obtained from the shorter analogue, H4L3, undergoes a fast helix inversion on the 1H NMR timescale at room temperature. The NMR study at 223 K indicates that the P/M ratio of L3Zn2Ca was the most efficiently biased (80:20), while those for the rare earth metal complexes are not efficiently biased (56:44 for L3Zn2Y; 53:47 for L3Zn2La) [76].
In contrast, the longer analogue H6L4 formed tetranuclear complexes L4Zn3M that can undergo a slow helix inversion on the 1H NMR timescale at room temperature. In the CD spectrum of L4Zn3La, an intense negative signal was observed at around 350 nm, which is indicative of the M helix. The L4Zn3La complex showed the diastereomeric ratio of P/M = 26:74, which was determined by 1H NMR spectroscopy, and L4Zn3Ba showed only one set of 1H NMR signals. This indicated that the (S)-2-hydroxypropyl group is an efficient chiral auxiliary for the helicity control of L4Zn3M. Interestingly, the CD spectrum of the L4Zn3Ba complex showed a positive signal at around 350 nm, which was opposite to that of L4Zn3La. Therefore, the (S)-2-hydroxypropyl group affects the helical framework of L4Zn3M to produce different helicities depending on the central metal ions Mn+ [77] (Figure 12).
The helicity was more precisely and finely tuned by taking advantage of the lanthanide contraction, e.g., systematic size variation of a series of 15 lanthanide(III) ions [78]. The CD signal of L4Zn3M was monotonically increased from La3+ to Sm3+ to give the maximum P/M ratio for M = Sm3+ (P/M = 17:83). The CD intensity decreased from Sm3+ to Lu3+, which was explained by the formation of a partially coiled structure as a side product.

4.3. Helicity Inversion by Metal Exchange

Since the helicities of L4Zn3La and L4Zn3Ba are different from each other, it is interesting to know the helicity changes when the metal ion Mn+ in L4Zn3M is replaced by another (Category C in Figure 4). We have already demonstrated that a binding selectivity trend of alkali metal << Zn2+ < alkaline earth < rare earth metal ions was observed in the shorter L1Zn2M system [57] and related complexes [79,80,81,82,83] without chiral auxiliary. If the longer L4Zn3M system having a chiral auxiliary also shows a similar selectivity trend, Ba2+ in the L4Zn3Ba can be efficiently replaced by La3+. It is also expected that a multistep conversion can be achieved when more than two kinds of metal ions are sequentially added according to the affinity order.
Indeed, a multistep conversion from the Zn2+ complex to the Ba2+ complex then the La3+ complex was achieved [77] (Figure 13). The complexation of the free ligand, H6L4, with Zn2+ afforded two kinds of complexes, L4Zn3 and L4Zn5, which unexpectedly showed opposite CD signals. When up to 3 equivalent. of Zn2+ were present, a positive CD signal was observed at 332 nm due to the formation of L4Zn3. However, the further addition of 2 equivalent. of Zn2+ resulted in inversion of the CD signal, giving a negative CD signal at 348 nm due to the formation of L4Zn5. This clearly indicated that the helicity was inverted from P to M. In this pentanuclear complex, L4Zn5, three Zn2+ ions are located at the salamo chelate moieties while the other two are accommodated in the central O8 site. These two central Zn2+ ions can be replaced by Ba2+ to yield the heterometallic L4Zn3Ba complex, which shows a positive CD signal at 354 nm indicative of the P helicity. As expected from the affinity order, the Ba2+ ion was completely replaced by La3+ to yield the L4Zn3La complex, which shows a negative CD signal at 352 nm. Therefore, the helicity inversion took place three times in a sequential fashion based on a multistep metal exchange protocol. Such a sequential and multistep conversion feature of the helicity inversion would be useful as a multifunction control system that can switch different kinds of asymmetric functions upon each helicity inversion.

5. Dynamic Helicity Control Using Chiral Salen Units

5.1. Strategy

In the previous two sections, helicity control by using chiral carboxylate ions or covalently-linked chiral tethers was described. In both methods, the P/M ratios of the metal complexes were sensitively influenced by the changes in the environment and thus difficult to predict from the molecular structures of the organic framework. In order to control the helicity in a more rational and predictable fashion, we focused on chiral salen derivatives, which have two chiral carbon centers at the ethylene bridge of the salen ligands. It is well known that some chiral salen complexes act as excellent enantioselective catalysts (up to 99% ee) [84,85,86,87] and this indicates that the chiral twist is perfectly controlled in these systems. The chiral twist can be discussed in terms of the N–C–C–N dihedral angles (+60 deg or −60 deg) of the ethylene bridge in the salen ligands. The +60 deg dihedral angle of the ethylene units makes the chiral twist of the metallosalen unit that is better fit to the M helix, while the −60 deg to the P helix (Figure 14).

5.2. Dynamic Helicity Control of Chiral Salen Units

As the chiral constituents, we used two kinds of chiral ethylene bridges, trans-1,2-diphenylethane-1,2-diyl (L5) and trans-1,2-cyclohexanediyl (L6) groups, which were easily derived from the corresponding commercially-available diamines. From the molecular modeling studies, the M form of the oligo(salamo) Zn3M helix seems to be less distorted when the R,R-configuration is used (Figure 15). Therefore, we expected that ligands H6L5 and H6L6 would afford the Mhelix as the major conformer when suitable metal ions are introduced (Category A in Figure 4).
The equilibrated P/M ratios of L5Zn3La and L6Zn3La were 29:71 and 13:87, respectively, which were determined by 1H NMR analysis [88,89]. As expected, the M form was the major isomer for both complexes judging from the negative CD signal at around 350 nm (see below). Thus, we can control the helicity as predicted from the molecular structure based on the N–C–C–N dihedral angles, and demonstrated that the chiral salen structure was effective for predictable helicity control.
While there are both the P and M forms in solution of L5Zn3La (P/M = 29:71 in equilibrium), the crystallization of this complex from chloroform afforded crystals containing only the M form (Figure 16a) [88]. When the crystals of this isolated (M)-L5Zn3La were dissolved in chloroform/methanol (1:1), the pure M form gradually changed into a P/M mixture in the initial ratio of 29:71. The half-life of the P/M isomerization was determined to be 43.7 min by CD spectroscopy.
The X-ray crystallographic analysis indicated that the molecular structure of L5Zn3La was very similar to that of the related complex L2Zn3La having no chiral auxiliary. Interestingly, the M helical tetranuclear complex L5Zn3La formed a helical array in the crystal lattice and the helical array is left-handed due to the P43 space group in the tetragonal crystal system [88]. This can be regarded as a helix-of-helix structure in which left-handed helical subunits formed a left-handed helical array. Therefore, the chiral auxiliary of the L5Zn3La controls the helical chirality not only in the helical subunit but also in the helical array (Figure 16a). This type of hierarchical chirality control has been reported in very limited systems [90], but this would be important for structural control in various types of hierarchical systems.
In contrast to L5Zn3La, the 1,2-cyclohexanediyl analogue L6Zn3La formed quasiracemic crystals, which contain P and M forms in an exact 1:1 ratio, although the M form is significantly favored in an equilibrated solution (P/M = 13:87) (Figure 16b) [89]. The space group was C2 in the monoclinic system, which is lacking the inversion centers or glide planes, but the packing structure of this crystal is quite similar to that of the centrosymmetric C2/c space group. Similar quasiracemic crystals were also obtained in the case of L6NiZn2La [91]. The P/M ratio of L6NiZn2La was almost perfectly biased to the M form in the chloroform/methanol (1:1) solution.
In the crystal structure of L6Zn3La, the P and M diastereomers are approximately related by an apparent inversion center, and the molecular structures of the P and M forms are also the approximate mirror image of each other except for the trans-1,2-cyclohexanediyl moiety as a chiral auxiliary. In addition, the chiroptical properties are almost the mirror image of each other, because the solution immediately after the dissolution of the crystals was almost CD silent. The CD intensity gradually increased to the level of the equilibrated mixture containing the P and M forms in a 13:87 ratio [89]. A noteworthy feature in this system is that the chiral auxiliary is effective in shifting the P/M ratio in solution although the P and M forms behave like an enantiomer pair in the crystallization process and in their photophysical properties. In this sense, this crystal is nearly a “racemic” crystal, in which only the P/M equilibrium ratio deviates from 50:50. Consequently, when we dissolve the quasiracemic crystals of L6Zn3La, the 50:50 P/M ratio spontaneously shifts to the initial ratio (P/M = 13:87). This phenomenon seems to be a spontaneous enrichment of the M form if we focus only on the helical chirality that is observable by CD spectroscopy (Figure 16b).

5.3. Helicity Inverison by Leverage Mechanism

As already mentioned, the introduction of chiral salen units was effective to control the helicity of the single helix in a predictable fashion based on the organic molecular structures. In this molecular design, the chiral twist, the N–C–C–N dihedral angle of +60 or −60 deg in the trans-1,2-disubstituted ethylene group, determines the preferred helicity of P or M. Consequently, we can change the preferred helicity in conjunction with the change in the dihedral angle between +60 and −60 deg. In the case of the (S,S)-stereoconfiguration, the P form is favored when the dihedral angle is set to +60 deg, which corresponds to the gauche position of the two substituents. On the other hand, the M form is favored when the dihedral angle is set to −60 deg, which corresponds to the anti position. Since the distances between the two substituents in the gauche and anti positions are significantly different from each other, it is expected that we can change the helicity by extending and shortening the distance. Thus we designed a new ligand H6L7, having two benzo-18-crown-6 units in the trans-1,2-disubstituted ethylene bridge [92]. The interaction of L7Zn3La with diammonium guests changes the distance between the two crown units so that short and long diammonium guests would stabilize the P and M forms, respectively (Category C in Figure 4) (Figure 17).
When 1,4-butanediammonium salt is added as a short diammonium guest, the two crown units are fixed in the gauche position, which should stabilize the P helix. As expected, the enrichment of the P helix was clearly evidenced by the increase in the positive CD intensity at 352 nm and the increase of the P/M ratio from 75:25 to 85:15 was confirmed by 1H NMR spectroscopy, although the P helix is already favored even in the absence of the diammonium guest due to the trans-1,2-bis(crown)-substituted ethylene bridge.
On the other hand, when longer 1,12-dodecanediammonium guest is added, the anti conformation of the two crown units should be stabilized to give the M form as the favored structure. The helicity inversion from the P to M helix was evident by the disappearance of the positive CD signal and concomitant emergence of the negative CD signal at 362 nm. The helicity inversion was also clearly demonstrated by the change in the P/M ratio from 75:25 to 34:66, which was determined by 1H NMR spectroscopy.
Therefore, the L7Zn3La tetranuclear system having two crown units acted as a new helicity control/inversion system, in which the two crown units can remotely control the helicity like a leverage mechanism [92]. The favored helicity was determined by the molecular lengths of the diammonium salts. The 1,2-disubstituted ethylene bridge was an effective converter that can change the information of molecular lengths into the chirality information.

6. Conclusions

A series of single-helical structures were obtained by the complexation of bis- and tris(salamo) ligands with metal ions. The helical structures showed a dynamic feature that allows interconversion between the P and M forms, which can be explained by the labile characters of the coordination structures. The introduction of a chiral auxiliary, such as chiral carboxylate ions, chiral tethers, and a chiral salen unit, was effective to shift the P/M equilibrium from 50:50. In particular, the 1,2-disubstituted ethylene bridge in the chiral salen unit facilitated the synthesis of dynamic helical structures in which the preferred helicity is rationally predicted from the structure of the organic framework. In addition to the oligo(salamo) helical structures reported in this article, there have already been a number of reports on various kinds of helical structures based on the monomeric [31,32,33,34,35,36,37,38,39,40,41], dimeric [42,43] and polymeric [44,45,46] salen-type ligands, as well as the tris(saloph) triple-helical cages [93,94] and single-helix with different types of donor sets [90,95,96,97]. It has already been demonstrated that the oligo(salamo) helical complexes show unique physical properties and reactivities [98,99,100,101], and the dynamic helicity control would be useful for switching of the chiroptical properties of the helical structures. The catalytic reactivity of the chiral metallosalen scaffold [84,85,86,87] could also be incorporated into the oligo(salamo) helical structures, which could dynamically switch the enantioselectivity of the catalytic reactions. In this sense, the oligo(salen)-type helical structures are promising to provide an excellent platform that can drive the dynamic switching of various kinds of chiral functions.

Funding

This research was funded by JSPS KAKENHI (Nos. 18H03913, 16H06510, 26288022, and 23750055), Grant for Basic Science Research Projects from Sumitomo Foundation, Kanazawa University CHOZEN project, and the World Premier International Research Center Initiative (WPI), MEXT, Japan.

Acknowledgments

The author thanks Tatsuya Nabeshima (University of Tsukuba) for valuable discussion to do researches on the project of oligo(salamo) helical structures. In particular, he expresses his gratitude for Takanori Taniguchi, Takashi Matsumoto, Sayaka Hotate, and Shiho Sairenji, who have worked on the studies of helicity control.

Conflicts of Interest

The author declares no conflict of interest.

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Figure 1. The P and M forms of (a) static and (b) dynamic helical structures.
Figure 1. The P and M forms of (a) static and (b) dynamic helical structures.
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Figure 2. Interconversion between P and M forms of a helical structure via a random coil structure.
Figure 2. Interconversion between P and M forms of a helical structure via a random coil structure.
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Figure 3. Equilibrium between P and M forms and their energy differences. (a) Enantiomer pair, (b) diastereomer pair.
Figure 3. Equilibrium between P and M forms and their energy differences. (a) Enantiomer pair, (b) diastereomer pair.
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Figure 4. Typical strategies for dynamic helicity control. (a) Formation of a dynamic helical structure from a flexible ligand having a chiral auxiliary (Category A). (b) Equilibrium shift from a racemic helix (Category B). (c) Helicity inversion using chemical modification of the chiral auxiliary (Category C). (d) Helicity inversion using an achiral additive (Category C). The turquoise triangles represent a chiral auxiliary that stabilizes the left-handed forms.
Figure 4. Typical strategies for dynamic helicity control. (a) Formation of a dynamic helical structure from a flexible ligand having a chiral auxiliary (Category A). (b) Equilibrium shift from a racemic helix (Category B). (c) Helicity inversion using chemical modification of the chiral auxiliary (Category C). (d) Helicity inversion using an achiral additive (Category C). The turquoise triangles represent a chiral auxiliary that stabilizes the left-handed forms.
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Figure 5. (a) Structure of H2salen. (b) Conformational change of H2salamo upon metalation. (c) Molecular design of an oligo(salamo) ligand for construction of single-helical structures upon metalation.
Figure 5. (a) Structure of H2salen. (b) Conformational change of H2salamo upon metalation. (c) Molecular design of an oligo(salamo) ligand for construction of single-helical structures upon metalation.
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Figure 6. Oligo(salamo) ligands (H4L1 and H6L2) and molecular structures of the helical complexes (L1Zn2M and L2Zn3M).
Figure 6. Oligo(salamo) ligands (H4L1 and H6L2) and molecular structures of the helical complexes (L1Zn2M and L2Zn3M).
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Figure 7. (a) Helicity control of L2Zn3La by coordination of chiral carboxylate ions (Category B in Figure 4). (b) Two major coordination modes of carboxylate ions to the Zn–La core found in crystal structures of related complexes.
Figure 7. (a) Helicity control of L2Zn3La by coordination of chiral carboxylate ions (Category B in Figure 4). (b) Two major coordination modes of carboxylate ions to the Zn–La core found in crystal structures of related complexes.
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Figure 8. Helicity control of L2Zn3La by the coordination of hydroxy acid/DABCO (3 equivalent each) or amino acid (3 equivalent).
Figure 8. Helicity control of L2Zn3La by the coordination of hydroxy acid/DABCO (3 equivalent each) or amino acid (3 equivalent).
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Figure 9. Responsive helicity inversion observed in the L2Zn3La/cysteic acid system driven by protonation/deprotonation.
Figure 9. Responsive helicity inversion observed in the L2Zn3La/cysteic acid system driven by protonation/deprotonation.
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Figure 10. Response speed control of helicity inversion of L2Zn3La using desilylation of coordinating siloxycarboxylate ions (S1, S2).
Figure 10. Response speed control of helicity inversion of L2Zn3La using desilylation of coordinating siloxycarboxylate ions (S1, S2).
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Figure 11. Molecular design of bis- and tris(salamo) ligands, H4L3 and H6L4, having chiral tethers, (S)-2-hydroxypropyl groups.
Figure 11. Molecular design of bis- and tris(salamo) ligands, H4L3 and H6L4, having chiral tethers, (S)-2-hydroxypropyl groups.
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Figure 12. Dynamic equilibrium between P and M forms of tetranuclear complex L4Zn3M that has tris(salamo) ligand L4 with (S)-2-hydroxypropyl groups as the chiral auxiliary (Category A in Figure 4).
Figure 12. Dynamic equilibrium between P and M forms of tetranuclear complex L4Zn3M that has tris(salamo) ligand L4 with (S)-2-hydroxypropyl groups as the chiral auxiliary (Category A in Figure 4).
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Figure 13. Three-step conversion among metal complexes, L4Zn3, L4Zn5, L4Zn3Ba, and L4Zn3La, associated with sequential helicity inversion.
Figure 13. Three-step conversion among metal complexes, L4Zn3, L4Zn5, L4Zn3Ba, and L4Zn3La, associated with sequential helicity inversion.
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Figure 14. The chiral twist of the chiral salen complexes that can control the helicity. The salen complexes having +60 and −60 deg dihedral angle better fit and more stabilize the M- and P-helices, respectively.
Figure 14. The chiral twist of the chiral salen complexes that can control the helicity. The salen complexes having +60 and −60 deg dihedral angle better fit and more stabilize the M- and P-helices, respectively.
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Figure 15. (a) Molecular structures of chiral ligands, H6L5 and H6L6. (b) Concept of the predictable helicity control by using chiral salen unit (Category A in Figure 4).
Figure 15. (a) Molecular structures of chiral ligands, H6L5 and H6L6. (b) Concept of the predictable helicity control by using chiral salen unit (Category A in Figure 4).
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Figure 16. The P/M ratios of (a) L5Zn3La and (b) L6Zn3La in solution and in the crystal.
Figure 16. The P/M ratios of (a) L5Zn3La and (b) L6Zn3La in solution and in the crystal.
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Figure 17. Molecular design of helical complex L7Zn3La having two crown units for predictable helicity control and inversion based on chiral salen structure.
Figure 17. Molecular design of helical complex L7Zn3La having two crown units for predictable helicity control and inversion based on chiral salen structure.
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Akine, S. Dynamic Helicity Control of Oligo(salamo)-Based Metal Helicates. Inorganics 2018, 6, 80. https://0-doi-org.brum.beds.ac.uk/10.3390/inorganics6030080

AMA Style

Akine S. Dynamic Helicity Control of Oligo(salamo)-Based Metal Helicates. Inorganics. 2018; 6(3):80. https://0-doi-org.brum.beds.ac.uk/10.3390/inorganics6030080

Chicago/Turabian Style

Akine, Shigehisa. 2018. "Dynamic Helicity Control of Oligo(salamo)-Based Metal Helicates" Inorganics 6, no. 3: 80. https://0-doi-org.brum.beds.ac.uk/10.3390/inorganics6030080

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