suppressed (Table 1, entries 3–5). This functional groups exchange
has already been studied in order to modulate the regioselectivity in
the SN2 reaction on cyclic sulfates.11 Interestingly, an elimination
reaction on substrates (R)-4 or (R)-5 can be directed by the action
of DBU in THF at reflux, cleanly giving products 17 and 18,
respectively (Table 2). Some derivatives of these a-methylene-b-
alanines have been used as starting materials in the asymmetric
synthesis of b-amino acids,12 and as monomers in the production of
polymers with a high isotacticity.13
The approaches shown in Scheme 1 can be used to synthesize
b
2,2-amino acids with a variety of substituents in addition to the
methyl group. In this way we obtained, in enantiomerically pure
form, the following b2,2-amino acids: (S)-11, (S)-12, (S)-13, (S)-14
and (R)-15 (Table 1). The synthesis of b-amino-a-methylalanine14
(S)-11 was achieved from the SN2 product (S)-6 by hydrogenation
of the azide group and subsequent acid hydrolysis. The hydrolysis
of (S)-7 gave the new b2,2-amino acid S,a-dimethylisocysteine (S)-
12. In the same way, the known a-methylisoserine15 (S)-13 and a-
fluoro-a-methyl-b-alanine16 (S)-14 were obtained from (S)-8 and
(S)-9, respectively. Moreover, the new b2,2-amino acid 2-(amino-
methyl)-2-cyanopropanoic acid (R)-15 was obtained from (R)-10
by basic hydrolysis. Among these compounds it is worth high-
lighting b2,2-amino acid (S)-14; considering the significant effects
of the C–F bond on the activity of an HIV protease inhibitor,17 the
availability of a-fluorinated derivatives will serve to aid studies in
this field. The absolute configuration and the enantiomeric purity of
known b2,2-amino acids were established by comparison of the
optical rotations with literature values.14,15 The enantiomeric purity
of the rest of the amino acids was determined by GC–MS analysis
using a- or g-DEX™ chiral capillary columns.
A theoretical study was carried out in order to shed light on the
different reactivities of sulfamidates (R)-4 and (R)-5 with the
fluoride anion in the SN2 and E2 reactions. All ground state and
transition state (TS) geometries were located using hybrid density
functional theory (B3LYP)18 and the 6-31+G(d) basis implemented
in Gaussian 98.19 All the TS geometries were fully optimized and
characterized by frequency analysis. The energetic results of the
different TS with the fluoride anion and some relevant features of
the TS are shown in Fig. 1.
Fig. 1 TS calculated with (R)-4 and (R)-5 and fluoride anion.
We thank the MCYT (PPQ2001-1305) and the Universidad de
La Rioja (API-03/04, grant G. J.-O.).
Notes and references
‡ (a) Crystal data of (R)-4: C8H14N2O7S, Mw = 282.28, colorless prism, T
= 173 K, orthorhombic, space group P212121, Z = 4, a = 8.8646(3), b =
10.9014(4), c = 12.4336(5) Å, V = 1201.54(8) Å3, dcalc = 1.561 g cm23
,
F(000) = 592, l = 0.71073 Å (Mo-Ka), m = 0.299 mm21, Nonius kappa
CCD diffractometer, q range 3.7–27.9°, 2787 unique reflections, full-matrix
least-squares (SHELXL97),9 R1 = 0.0400, wR2 = 0.1029, goodness of fit
= 1.04, residual electron density between 0.26 and 20.29 e Å23; CCDC
228173. (b) Crystal data of (R)-5: C7H11NO7S, Mw = 253.24, colorless
prism, T = 173 K, orthorhombic, space group P212121, Z = 4, a =
8.2367(3), b = 8.9543(4), c = 14.8873(7) Å, V = 1098.0(8) Å3, dcalc
1.532 g cm23, F(000) = 528, l = 0.71073 Å (Mo-Ka), m = 0.316 mm21
Nonius kappa CCD diffractometer, q range 3.4–35.0°, 4609 unique
reflections, full-matrix least-squares (SHELXL97),9 R1 = 0.0591, wR2
0.1591, goodness of fit = 1.02, residual electron density between 0.41 and
20.51 e Å23. Hydrogen atoms were located from mixed methods (electron-
density maps and theoretical positions). CCDC 227600. See http://
other electronic format.
=
,
=
As far as substrate (R)-4 is concerned, the TS obtained for the E2
reaction (TS4_e) was slightly lower in energy (0.60 Kcal mol21
more stable) than that resulting from the nucleophilic attack of the
fluoride anion (TS4_s). This situation is in qualitative agreement
with the chemoselectivity experimentally observed. In contrast,
with (R)-5 the difference in energy between the TS (TS5_e and
TS5_s) is considerably higher, with the SN2 route now being
favored by ca. 2 Kcal mol21. This fact can be explained by
considering the electrophilic character of Ca. Thus, whereas the net
charge at Ca in (R)-5 is +0.54 electrons, this value is only +0.29 in
(R)-4.
1 D. Seebach and J. L. Matthews, Chem. Commun., 1997, 2015; R. P.
Cheng, S. H. Gellman and W. F. DeGrado, Chem. Rev., 2001, 101,
3219; M. Liu and M. P. Sibi, Tetrahedron, 2002, 58, 7991.
2 K. Gademann, M. Ernst, D. Hoyer and D. Seebach, Angew. Chem., Int.
Ed., 1999, 38, 1223.
3 D. Seebach, S. Abele, K. Gadermann, G. Guichard, T. Hintermann, B.
Jaun, J. L. Matthews, J. V. Schreiber, L. Oberer, U. Hommel and H.
Widmer, Helv. Chim. Acta, 1998, 81, 932.
4 R. E. Meléndez and W. D. Lubell, Tetrahedron, 2003, 59, 2581.
5 I. Ojima, Catalytic Asymmetric Synthesis, 2nd Edn., Wiley-VCH: New
York, 2000, pp. 357–398.
Finally, in terms of geometry the hydrogen of the methyl group
in TS4_e (Fig. 1) is perfectly aligned anti with respect to the C–O
breaking bond. This feature is not possible with any of the
diastereotopic hydrogens of the ring, which explains the experi-
mental finding that only olefin 17 was formed as a product of the E2
reaction with sulfamidate (R)-4.
6 G. M. Atkins and E. M. Burgess, J. Am. Chem. Soc., 1972, 94, 6135.
7 K. C. Nicolaou, X. Huang, S. A. Snyder, P. B. Rao, M. Bella and M. V.
Reddy, Angew. Chem., Int. Ed., 2002, 41, 834.
8 A. R. Minter, A. A. Fuller and A. K. Mapp, J. Am. Chem. Soc., 2003,
125, 6846.
9 G. M. Sheldrick, SHELXL97. Program for the refinement of crystal
structures, University of Göttingen, Germany, 1997.
10 A. Avenoza, C. Cativiela, F. Corzana, J. M. Peregrina, D. Sucunza and
M. M. Zurbano, Tetrahedron: Asymmetry, 2001, 12, 949.
11 A. Avenoza, J. H. Busto, F. Corzana, J. I. García and J. M. Peregrina, J.
Org. Chem., 2003, 68, 4506.
Table 2 SN2 vs. E2 on cyclic sulfamidates (Sul)
12 D. Saylik, E. M. Campi, A. C. Donohue, W. R. Jackson and A. J.
Robinson, Tetrahedron: Asymmetry, 2001, 12, 657.
13 S. Habaue, T. Uno and Y. Okamoto, Macromolecules, 1997, 30,
3125.
14 P.-J. Colson and L. S. Hegedus, J. Org. Chem., 1993, 58, 5918.
15 A. Avenoza, J. H. Busto, F. Corzana, G. Jiménez-Osés, M. París, J. M.
Peregrina, D. Sucunza and M. M. Zurbano, Tetrahedron: Asymmetry,
2004, 15, 131.
16 T. Kitazume, T. Ikeya and T. Sato, J. Fluorine Chem., 1987, 36, 225.
17 A. G. Myers, J. K. Barbay and B. Zhong, J. Am. Chem. Soc., 2001, 123,
7207.
Entry
R1
Sul
Conda
SN2 (%)
E2 (%)
1
2
3
4
N(OMe)Me
OMe
N(OMe)Me
OMe
(R)-4
(R)-5
(R)-4
(R)-5
A
A
B
B
(S)-16 (32)
(S)-9 (97)
—
17 (68)
—
17 (88)
18 (80)
—
a Conditions: A: i) NBu4F (1.2 equiv.), DMF, 50 °C, 12 h, ii) 20% H2SO4
(aq.)/CH2Cl2 (1 : 1), rt, 12 h. B: DBU (2.0 equiv.), THF, reflux, 12 h.
18 A. D. Becke, J. Chem. Phys., 1993, 98, 1372.
19 Gaussian 98, Revision A.11, Gaussian, Inc., Pittsburgh PA, 2001.
C h e m . C o m m u n . , 2 0 0 4 , 9 8 0 – 9 8 1
981