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C549 Spring 2014 R.M. WilliamsThe Aldol Condensation Reaction
The aldol condensation reaction is one of the most important and useful C-C bond-forming reactions insynthetic organic chemistry.The general reaction:
O
HR2
O
XR1
+base
X
O
R1
OH
* *R2
Aldehydes are the best electrophilic components for this reaction due to their reactivity. Typically, it isdesirable to effect the aldol condensation between two different carbonyl derivatives; such reactions are calledcrossed aldol condensations. These reactions if allowed to proceed in an uncontrolled fashion, that is, mixingthe two components together in the presence of base (or acid, for acid-catalyzed reactions) can lead to a verycomplex mixture of both the homo-dimers and the crossed aldol products. In addition, the generation of 1-2new stereogenic centers in this reaction will result in complex stereochemical mixtures as well.
O
HR2
O
HR1
+base
H
O
R1
OH
* *A B AA
H
O
R1
OH
* *BA
H
O
R2
OH
* *AB
H
O
R2
OH
* *BB
crossed aldol
R1 R2 R1 R2
Crossed aldol condensations can be effected in both a chemoselective and stereoselective manner undertwo distinct kinds of reactions conditions: (1) kinetically controlled conditions, and (2) thermodynamicallycontrolled conditions.
The kinetically-controlled aldol condensation has been developed into the most synthetically usefulcondensation reaction. Typically, the enolate (nucleophilic) partner will be generated separately underkinetically controlled conditions and then the electrophilic partner will be added. There is a huge range ofmetal counterions that have been used in the crossed aldol condensation including: Li, Na, K, Mg, Zn, B, Al, Ti,Zr and others. In general, the stereoselectivity of the aldol condensation parallels the strength and length of theM-O bond. The table below provides some useful data on the M-O bond length.
Metal M-O Bond Length Å L M-L Bond Length ÅLi 1.92~2.00 OR2 (ether, THF) 1.92~2.00Mg 2.01~2.13 Br
ClOR2
2.432.18
2.01~2.13Zn 1.92~2.16 Cl
IOR2
2.18~2.252.42
1.92~2.16Al 1.92 CR3 2.00~2.24B 1.36~1.47 CR3 1.51~1.58Ti 1.62~1.73 Cl 2.18~2.21Zr 2.15 C5H5 (Cp) 2.21
Stereochemical Diversity of the Crossed Aldol. Consider the simple crossed aldol condensation between twosimple aldehydes as shown below:
O
HR2
O
HR1
+base
H
O
R1
OH
syn
H
O
R1
OH
syn anti anti
H
O
R1
OH
H
O
R1
OH
enantiomers enantiomers
diastereomers
R2 R2 R2 R2
Two new stereogenic centers are created in this reaction and the stereochemical diversity possible forthis reaction (not including dehydration products) can be calculated by the formula 2n, where n = # ofstereogenic centers. Thus, in this case there are four possible stereoisomers (two pairs of racemicdiastereomers). The convention for drawing the syn- and anti- aldol products is shown above. Many factorscan be manipulated to control this stereochemical diversity to favor one of the four possible isomers and willbe discussed in turn below.
There exists a large body of empirical data that demonstrate that metal enolate aldol condensationsproceed through a pericyclic transition state known as the Zimmerman-Traxler transition state model(Zimmerman, H.E.; Traxler, M.D., J.Am.Chem.Soc. 1957, 79, 1920~1923).
X R2
O O
R1
M‡
The diastereoselectivity (syn- versus anti-) of the aldol condensation can be understood by examiningthe steric interactions that develop in the Zimmerman-Traxler transition state model. One of the mostimportant parameters that is subject to control by the experimentalist, is the geometry of the enolate species.Enolate geometry. The geometry of the enolate species has a profound effect on the stereochemical outcome ofthe aldol condensation. The general diastereoselection possibilities are shown below.
O
XR1 OM
XR1
base
OM
XR1
E-enolate
Z-enolate X R2
O O
R1
M
R2CHO
syn (erythro)
X R2
O O
R1
M
anti (threo)
The Zimmerman-Traxler transition state model mandates that the geometry of the pericyclic transitionstate will adopt a chair-type conformation and minimization of steric compression, both 1,2- and 1,3- will beimportant in determining the relative energies between the various transition state possibilities. In general, Z-enolates give a preference for the syn-aldol product and E-enolates show a marked preference for theformation of the corresponding anti-aldol product; this can be rationalized by examining the four possibletransition state geometries as shown below.
OM
XR1
OM
XR1
E-enolate
Z-enolate
O OM
R1
H
R2
HX
H
X R2
O O
R1
M
syn (erythro)
‡
favored
O OM
R1
H
H
R2X
H
‡
disfavored 1,3-diaxial interaction
X R2
O O
R1
M
anti (threo)
O OM
H
R1
R2
HX
H
‡
favored
O OM
H
R1
H
R2X
H
‡
disfavored 1,3-diaxial interaction
A set of kinetically-controlled aldol reactions are given below and demonstrate the relative importanceof the size of the group X on the enolate partner.
OM
XMe
OM
XMe
E-enolate
Z-enolate X Ph
O O
Me
M
syn (erythro)
X Ph
O O
Me
M
anti (threo)
k1
k2
kc
PhCHO
Enolate substituent X Z-enolates (k1/kc) E-enolates ((k2/kc)OMe - 1.5OBut - 1.0H 1 1.5Et 9 1.0i-Pr 9 1.0Ph 7 -t-Bu >50 -1-adamantyl >50 -2,4,6-(Me)3C6H2 >50 >50
It is clear from this data that, increasing the steric bulk of the enolate “X” substituent confers greaterkinetic diastereoselection from the Z-enolate relative to that for the E-enolate. It has been proposed that thereason for this may be due to a change to a boat-like transition state geometry for the extreme case where X= avery bulky group.
OO
M
t-Bu
t-But-Bu
H
HL L
Consider the extreme case below.OMgBr
t-BuR1
Z-enolatet-Bu t-Bu
O O
R1
M
syn (erythro)
t-Bu t-Bu
O O
R1
M
anti (threo)
t-BuCHO
Enolate substituent R1 ratio syn : anti JAB (Hz) syn JAB (Hz) antiMe 100:0 1.1 4.5Et 100:0 1.2 3.0n-Pr 98:2 0 2.1i-Bu 97:3 0 2.0i-Pr 29:71 - 1.1t-Bu 0:100 - 0.8
The stereochemistry of the aldol diastereomers can usually be assigned simply by a determination ofthe vicinal coupling constants as shown below.
R1
O HbHa
R2X
OH
JAB ~ 3-6 Hz
Hb
O R1Ha
R2X
OH
JAB ~ 7-9 Hz
Ph
O HbHa
MeMeO
OH
JAB ~ 4.7 Hz
Hb
O PhHa
MeMeO
OH
JAB ~ 8.6 Hz
syn anti
In extreme cases where, the steric bulk of the substituents overrides the energetics of the internally H-bonded structures shown above, and the following applies to the syn- and anti-cases, respectively:
Hb
Ph OHHa
MeO
O
JAB ~ 10.1 Hz
MeMeMe O
Ph HbHa
O
MeO
JAB ~ 4.5 Hz
MeMeMe
Hsyn anti
Enolate geometry. A great deal of experimental work has been published on the generation anddiastereoselectivity of E- and Z-enolates. Due to the trends discussed above, it is highly desirable to havegeometrically defined enolates uncontaminated with the alternate geometrical isomer to obtain the highestlevels of aldol diastereoselection. Depending on the nature of the substituents flanking the carbonyl group, thefollowing model can be useful for rationalizing the stereoselectivity of enolate formation:
R1R2
O
L2NLi, THF
N H
O
LiL
L
R1
R2H
E‡
N H
O
LiL
L
R1
HR2
Z‡
OLi
R2
R1H
OLi
HR1
R2
E-enolate Z-enolateR1 R2 Base E : Z enolate ratioOMe Me LDA 95:5OMe Et LDA 91:9OMe Ph LDA 29:71OMe t-Bu LDA 97:3O-t-Bu Me LDA 95:5O-t-Bu Et LDA 95:5S-t-Bu Me LDA 90:10NEt2 Me LDA <3:97N(CH2)4 Me LDA <3:97N(i-Pr)2 Me LDA 19:81
Evans has rationalized the high Z-stereoselection for amide enolate formation based on ground stateallylic strain which disfavors conformer B (see: Evans, D.A., Top. Stereochem., 1982, 13, 1-115):
OLi
MeNR2
HOLi
HNR2
Me
E-enolateZ-enolate
HMeO N R
RH
LDA, THF
MeHO N R
RH
A B
LDA, THF
Influence of the metal. The kinetic diastereoselection of the group I and II metal enolates is strongly influencedby the enolate substituents, principally “X”. In addition to the steric interaction between R2 and X, which raisesthe heat of formation of the Zimmerman-Traxler transition state structure B relative to that for A , variablemetal-ligand effects R2 / L, can also have a profound influence on the relative heats of formation of thetransition structures. For the Zimmerman-Traxler chair transition state structures A and B, it can be reasonableto assume that the R2 / X and R2 / L effects will be cooperative, but will be antagonistic for boat transitionstate structures. Further, the magnitude of the R2 / L steric interaction should be inversely proportional to boththe metal-ligand and metal-oxygen bond lengths.
OM
R1
XH
OM
HXR1
E-enolateZ-enolate
OMO
X
R1
H
R2
L
LO
MO
X
R1
R2
H
L
L
A BBoron enolates. Due to the short B-O and B-C bond lengths relative to that for the group I and II metals, thetransition state A should be greatly favored over that for B due to the exacerbation of the R2 / X and R2 / Leffects. Excellent kinetic diastereoselection for syn-aldol products has thus been realized through the agency ofboron enolates. The table below shows the effect of the metal counterion in kinetic aldol reactions withbenzaldehyde.
Enolate Metal (M) Syn- : Anti ratioOM
MeMe Me
MeLiMgBRB(n-Bu)2
>98:2>97:3>97:3
OMMe
LiB(n-Bu)2
88:12>97:3
� LiB(n-Bu)2
88:12>97:3
� LiB(n-Bu)2
60:405:95
� LiAl(Et)2B(C5H9)C6H13
48:5250:504:96
The most popular and convenient method to prepare boron enolates is via reaction of the carbonylderivative with a dialkylboron triflate as shown below (ref., see: Evans, D.A., Topics in Stereochemistry, 1982,13, 1-115). The initial reaction product is a boron aldolate that must be decomposed either by oxidation withhydrogen peroxide or other suitable oxidant or, alternatively, these can be treated with NaOMe in MeOH if thesubstrate can withstand mild base treatment.
�
X L temp. oC enolate Z:E syn:anti yield (%)Et n-Bu -78 >97:3 >97:3 77i-Bu n-Bu -78 >99:1 >97:3 82t-Bu n-Bu 35 >99:1 >97:3 65c-C6H11 9-BBN -78Æ 0 >99:1 >97:3 79Ph n-Bu 25 >99:1 >97:3 82
Several examples of boron enolate aldol condensation reactions are shown below.
MeO2C CHO
Me Me Me OB-9BBN
R
40:1MeO2C
Me Me
OH
Me
O
OTBSHF, NaIO4 O
Me
Me
O
HOMe
O
from: Masamune, S., Aldrichimica Acta, 1982, 15, 47~63 Prelog-Djerassi lactonic acid
CBzNO
O
PhPh
MeO H
O
PhPh
O
OCBzNCBzN
O
OBBu2
PhPh
HOO
NPh
Ph OMe
O
N
OO
Ph
PhH H
HOO
NPh
Ph OMe
O
N
OO
Ph
Ph
H H
CBz CBz CBz CBz
+CH2Cl2 /0 °C
n-Bu2BOTf, NEt3
(4%)(61%)
+
(~15:1)
CH2Cl2 /-78 °C
from: Williams, R.M.; Im, M-N.; Cao, J., J.Am.Chem.Soc., 1991, 113, 6976-6981.
Chiral Aldehydes and Achiral Enolates. For aldehydes that bear an adjacent stereogenic center, the bias forthe face-selective addition to the carbonyl group can be predicted using the Felkin-Anh transition state model.Superimposed on the conformational bias dictated by the relative steric bulk of RM and RL are p*-s* stabilizinginteractions and a-substituents with the lowest lying s* orbital are thus considered the “large” (RL)substituent. Thus, a-halo and a-alkoxy groups will dominate and be assigned the largest effective size for thistransition state model.
Destabilizing interaction
‡
disfavored
favored
Nu:
‡
Felkin
Anti-Felkin
Nu:
Nu:
Nu:
RL
C RH RM
O
CRRMHO
RL
RL ORM
R
R
RM
OHRL
RL OHRM
R
Nu
Nu
The a-alkoxy aldehydes present a particularly useful and common instance and these additionreactions are further complicated by the possibility of chelation control in the presence of strongly chelatingmetals.
OR
C HH R
O
CHRHO
OR
R2 OOR
H
Destabilizing interaction
‡Nu:
‡
Felkin
Anti-Felkin
Nu:
Nu:
Nu:
R2
OH
ORX
O
R1syn
R2
OH
ORX
O
R1
anti
CH OOR
H
R2
M
Nu:
CH OOR
H
R2
M
Nu:chelation control
‡
‡
A striking example of chelation control is shown below:
MeC7H15
OMEM
O C4H9M
THF, -78oC MeC7H15
OMEM
OHn-Bu
MeC7H15
OMEM
OHn-Bu
metal
LiMg
ratio
70:30<1:100
As can be seen from the example below, under non-chelating conditions using lithium as the enolatemetal, excellent Felkin-Anh diastereoselectivity can be observed for the case where R =H but when a secondmodestly sterically demanding substituent enters the picture, the diastereoselectivity is compromised.
OOH
O
MeMe
OLiRt-Bu
OO
OH
MeMe
t-Bu
O
R OO
OH
MeMe
t-Bu
O
R+
R = H, >95, <1R = Me, 85:15
C549 Spring 2003R.M. Williams
Asymmetric Aldol Condensations
Chiral Enolate + Chiral Aldehyde Aldol Reactions
Double diastereodifferentiation. Utilizing a chiral, non-racemic (that is, optically active or preferably,optically pure) chiral auxiliary that we shall designate Xc, there are a limited number of permutations wherethis moiety can be placed on the enolate component. There are accordingly basically three types of chiralenolate derivatives as generalized below:
XcR2
OM
R1Xc
OM
R1R2
OMXc
R3CHOXc R3
O OH
R2
* *
R1 R3
O OH
Xc
* *R3CHO
R3CHOR1 R3
O OH
R2
* *
R1R2
NMXc R3CHO
R1 R3
N OH
R2
* *
Xc
A
B
C
In the first two subsets, the Xc group is part of the enolate framework. In the first subset, the Xc groupcan be later carved off of the molecular skeleton after doing it’s job in chirality transfer in the aldolizationreaction. In the second subset, the Xc moiety becomes part of the molecular structure and by definition, will beof limited structural utility. In the third subset, either a chiral metal center or a chiral metalated enamine can beemployed and later removed.
In addition, the aldehyde component may also contain a stereogenic center(s) and this will influence thecreation of new stereogenic centers in the aldol reaction in either a cooperative (“matched”) or antagonistic(“mismatched”) mode. The “matched” or “mismatched” partnering of the chiral aldehyde and chiral enolate isreferred to as double diastereodifferentiation.Consider the general situations shown below for the aldol condensation between an optically pure enolate andan optically pure aldehyde:
EtMeO
Me
EtO
HMe
+S R
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
S,R,S,R S,S,R,RSYN
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
ANTIS,R,R,R S,S,S,R
opticallypure
opticallypure
SYN
ANTI
k1k2
k3k4
There are four optically pure diastereomers possible from this reaction: a pair of optically pure,diastereomeric syn-aldol products and a pair of optically pure, diastereomeric anti-aldol products. Therelative product distribution for a kinetically controlled reaction of this type, will be a manifestation of themagnitude of the four separate rate constants k1 : k2 : k3 : k4.
Now consider this same reaction with an optically pure aldehyde and a racemic enolate component. Inthis case, there are a possible total of eight optically pure diastereomers (see the imaginary TLC depicting thenumber of potentially separable diastereomers). In this system, there are now eight competing transition statesall with their own separate rate constants: k1 : k2 : k3 : k4 : k1’ : k2’: k3’: k4’. As compared to the situation above,this is obviously a much more complex condensation reaction.
EtMeO
Me
EtO
HMe
+S
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
S,R,S,R S,S,R,RSYN
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
ANTIS,R,R,R S,S,S,R
opticallypure
racemic
SYN
ANTI
k1k2
k3k4
S
Et Et
MeMeMe
OHO
S,R,S,SSYN
S
R
S
k2'
S R
Et Et
MeMeMe
OHO
S,S,R,SSYN
S
k1'
S
S R
Et Et
MeMeMe
OHO
ANTIS,R,R,S
S
k3'
S
S
Et Et
MeMeMe
OHO
S,S,S,SANTI
S
R
S
k4'
R,S
"TLC"
Finally, consider the same condensation with both a racemic (but still chiral) aldehyde and racemicenolate component. In this case, there a total of 16 stereoisomers possible as 8 pairs of racemic diastereomers.Note that the “TLC” is identical to that above. The same eight diastereomers are created in this reaction, buteach along with it’s mirror image (enantiomer).
EtMeO
Me
EtO
HMe
+
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
S,R,S,R S,S,R,RSYN
Et Et
MeMeMe
OHOEt Et
MeMeMe
OHO
ANTIS,R,R,R S,S,S,R
racemic racemic
SYN
ANTI
k1k2
k3 k4
S
Et Et
MeMeMe
OHO
S,R,S,SSYN
S
R
S
k2'
S R
Et Et
MeMeMe
OHO
S,S,R,SSYN
S
k1'
S
S R
Et Et
MeMeMe
OHO
ANTIS,R,R,S
S
k3'
S
S
Et Et
MeMeMe
OHO
S,S,S,SANTI
S
R
S
k4'
R,S
"TLC"
Et Et
MeMeMe
OHO
R,R,S,RSYN
R
Et Et
MeMeMe
OHO
R,R,S,SSYN
R
R
SEt Et
MeMeMe
OHO
R,S,R,SSYN
R S
Et Et
MeMeMe
OHO
R,S,R,RSYN
R R
R,S
Et Et
MeMeMe
OHO
ANTIR,R,R,R
R R
Et Et
MeMeMe
OHO
ANTIS,R,R,S
R S
Et Et
MeMeMe
OHO
R,S,S,R
R R
Et Et
MeMeMe
OHO
S,S,S,SANTI
R S
ANTI
For a kinetically-controlled aldol condensation of the type illustrated above, the product distributionwill be a reflection of the relative magnitudes of the DDG‡’s for the competing transition states. In all of thesecases, the ground state energies for the reactants are all identical for each product manifold and the ground
state energies for the products, although not necessarily identical, will likely be very similar. For example, if welook at the first case, where the condensation was between an optically pure aldehyde and an optically pureenolate, there are four competing transition states a shown below (corresponding to k1 : k2 : k3 : k4). Theproduct distribution will be governed by the relative magnitude in energy difference between these transitionstates.
E
Rx
DDG‡'s
DG's
k1
k4k3k2
A specific example of a doubly diastereodifferentiating aldol condensation can be found in the keyaldol condensation in the Kishi total syntheses of lasalocid A:
HMe
Me
HOCO2Bn
OO
Me
OEt
H
Me
MeOHMe
O
Me 1. LDA, Et2O, -78oC
2. ZnCl23. (add aldehyde)
+ O
Me
OEt
H
Me
MeOHMe
OZnCl
Me
O
Me
OEt
H
Me MeOH
Me
O
Me
OH
MeCO2BnHO
Me
H2, Pd-C
MeOH O
Me
OEt
H
Me MeOH
Me
O
Me
OH
MeCO2HHO
Me
lasalocid A
Kishi, et al., J.Am.Chem.Soc., 1978, 100, 2933~2935.
67%
40:10:7:3 ratio
Although the initial report on this synthesis from the Kishi laboratory indicated that the aldehydecomponent was an optically active compound with the (presumed) natural stereochemistry, subsequentstudies by Ireland and co-workers, demonstrated that this component was essentially racemic. (Ireland, R.E.,et al., J.Am.Chem.Soc., 1980, 102, 6178~6180). Although the stereochemistry of the three minor aldoldiastereomers in the Kishi aldol condensation have not been elucidated, this reaction could have thereforegiven rise to a total of eight optically pure diastereomers, yet only four were detected experimentally. This is apowerful example of double diastereodifferentiation.
Another example of double diastereodifferentiation in an aldol condensation reaction was reported byWilliams and co-workers in the total synthesis of bicyclomycin as shown below. In the initial Communication,aldol condensation between the racemic bicyclo[4.2.2] bridgehead carbanion with the racemic aldehyde at lowtemperature gave a single, racemic diastereomer with the natural stereochemistry. It was found that it wasextremely important to quench the aldol condensation below -80 oC or a thermodynamic mixture of the twoaldol products shown was observed, such as when the reaction was allowed to warm to room temperaturebefore quenching.
O
HN NH
HO
OH
HO
HMe
O
O OH
d,l-bicyclomycin
O
pMBN NpMBO
O OHH
racemic
1. 2 eq. n-BuLi
THF, -100oC
O
pMBN NpMBO
O OLiLi
O
O
MeCHO
Me
Me
racemic
O
pMBN NpMB
OHHMe
O
O OHO
OMe
Me
42% (95% based on recovered SM)single, racemic diastereomer
O
pMBN NpMB
OHHMe
O
O OHO
OMe
MeO
pMBN NpMB
OHHMe
O
O OHO
OMe
MeO
pMBN NpMB
OHHMe
O
O OHO
OMe
Me
S
S
S
R
R
R
S
S
not observed
1. TFAA, DMAP
2. CAN
from: Williams, R.M.; Armstrong, R.A.; Dung, J-S., J.Am.Chem.Soc., 1984, 106, 5748~5750
2.
3. quench < -80oC
The thermodynamic equilibration presumably occurred via a reversible retro-aldol / re-aldol process.
O
pMBN NpMBO
O OLiLi
O
O
MeCHO
Me
Me O
pMBN NpMB
OHHMe
O
O OH
O
OMe
Me
S
S
2.
3. warm to 25oC
O
pMBN NpMB
OHHMe
O
O OH
O
OMe
Me
S
R+
~ 1: 1 ratio observed
O
pMBN NpMB
OLiHMe
O
O OLi
O
OMe
Me
retro-aldol
aldol
O
O
MeCHO
Me
Me
O
pMBN NpMBO
O OLiLi+
equilibration via:
The above result clearly illustrates that the “matched” partners: the (S)-aldehyde with the (SR) enolateand the (R)-aldehyde with the (RS) enolate have equal rate constants (kSR/S = k RS/R) and that the othermismatched partners, the (R)-aldehyde with the (SR) enolate and the (S)-aldehyde with the (RS) enolate, haveactivation energies higher than that for the “matched” partners. Superimposed on each pair of matched andmismatched interactions are the two sets of facial selectivities that gives rise to either the (R)- or (S)-stereochemistry at the newly created stereogenic center. This is just a more detailed way of articulating theconcept of double diastereodifferentiation.
O
pMBN NpMBO
O OHHO
O
MeCHO
Me
Me
RSS+
O
pMBN NpMB
OHHMe
O
O OHO
OMe
Me
S
S
kSR/S
O
NNOHH
R
O OpMB
pMB S O
O
MeCHO
Me
MeR+
O
NNOHR
O OpMB
pMB SO
OMe
Me
MeHHOR
R
kRS/R
racemate kSR/S = kRS/R
kSR/S = kRS/R >> kSR/R; kRS/S
RS
Finally, the asymmetric aldol reaction was carried out with racemic enolate and optically active (~83%ee) aldehyde as shown below.
O
pMBN NpMBO
O OHH
racemic
1. 2 eq. n-BuLi
THF, -100oC
O
pMBN NpMBO
O OLiLi
O
O
MeCHO
Me
Me O
pMBN NpMB
OHHMe
O
O OHO
OMe
Mesingle, optically active diastereomer
S
S
2.
3. quench < -80oC
(83% ee)
49%
~80%ee
The asymmetric synthesis of the aldehyde component was achieved via Sharpless asymmetricepoxidation technology as shown below. The final conversion of the phenyl sulfide derivative to the aldehydeis an illustration of the Pummerer rearrangement.
O
O
MeCHO
Me
Me
MeHO
t-BuOOH, CH2Cl2
Ti(O-t-Bu)4, (+)-DET MeHO O PhSH, H2O
NaOH, diox.
HO
HO
MeSPh Me Me
MeO OMe
CSA
O
O
MeMe
Me
SPhm-CPBA
CH2Cl2
O
O
MeMe
Me
SPhO
*1. Ac2O, NaOAc
2. K2CO3, MeOH10% overall ~83% ee
* = Pummerer rearrangement
from: Dung, J-S-; Armstrong, R.A.; Anderson, O.P.; Williams, R.M., J.Org.Chem., 1983, 48, 3592~3594
*Sharpless asymmetric epoxidation
MeOH
OMe
O
HOS SN2
SN2
S* Note degenerative Payne rearrangement
Chiral Amide Enolates: The Evans Chiral Auxiliaries. A very powerful method for effectingdiastereoselective and asymmetric aldol condensation reactions has been developed by Dave Evans and co-workers over the past 15-20 years. The methodology utilizes chiral, non-racemic amide oxazolidinones in avery effective way. Two chiral oxazolidinones have become very popular as shown below; one is derived fromL-valinol and the other, from (-)-ephedrine. These can be utilized as either boron enolates or other metalatedamide enolates to provide excellent diastereoselective, asymmetric aldol condensations. For the aldol reaction,the boron enolates have proven to give the best selectivities via the correponding Z-enolates as shown below.
N Me
O
OMe
Me
O
1. (n-Bu)2BOTf, R3N
2. RCHON
O
OMe
Me
O
RMe
OHLiOH, LiOOH
HO
O
RMe
OH+ NH
O
MeMe
O
N Me
O
OMe
O
1. (n-Bu)2BOTf, R3N
2. RCHON
O
OMe
O
RMe
OHLiOH, LiOOH
HO
O
RMe
OH+
Ph Ph NHO
Me
O
Ph
syn-selectivities >99:1
XcMe
OB(n-Bu)2Z-boron enolate
A specific case of the extraordinarily high diastereoselectivities that have been realized with thismethodology is illustrated below (see Evans, D.A., Aldrichimica Acta, 1982, 15, 23~32).
Me Me
OH
MeXc
O
Me Me
OH
MeXc
O
(2S, 3R) (2R, 3S)
HMe Me
O
XcMe
OB(n-Bu)2+
-78oC, CH2Cl2
substrate (2S, 3R) : (2R, 3S) Yield
N Me
O
OMe
O
Ph
N Me
O
OMe
Me
O
N Me
O
O
O
36 : 64 -
>400:1
<1:500
73%
86%