Особенности дифференцируемых отображений Том 2 - Аввакумова Н.И.
Скачать (прямая ссылка):
146. Deligne P. Equation differentielles a points singuliers reguliers.— Lecture Notes in Math., v. 163.—Springer-Verlag, 1970.
147. Demazure M. Classification des germes a point critique isole et a nombres de modules O ou 1 (d'apres V. I. Arnol'd). Siminaire Bourbaki, 26e annee, 1973/74, No. 443, Fevrier 1974.
148. Duistermaat J. Oscillatory integrals, Lagrange immersions and Un-foldings of singularities.— Comm. Pure Appl. Math., 1974, v. 27, № 2, p. 207— 281.
149. Durfee A. H. Fibered knots and algebraic singularities.— Topology, 1974, v. 13, № 1, p. 47—59.
150. Fukuda T. Types topologiques des polynomes.— Publ. IHES, 1976, v. 46, p. 87—106.
151. F u к u d a T. Local topological properties of differentiable mappings. I.— Invent, math., 1981, v. 65, №2, p. 227—250.
152. Gabrielov A.M. Polar curves and intersection matrices of singularities. — Invent, math., 1979, v. 54, № 1, p. 15—22. литература
327
153. Greuel G.—M., Steenbrink J. On the topology of smothable singularities.— Preprint №31, Univ. Kaiserslautern, 1981.
154. Griffiths P. Monodromy of homology and periods of integrals on algebraic manifolds.— Notes mimeographices, Princeton University, 1968.
155. Griffiths P. On the periods of certain rational integrals I.— Ann. Math., 1969, ser 2, v. 90, № 3, p. 460—495; II.— Ann. Math., 1969, ser. 2, v. 90, №3, p. 496—541.
156. Griffiths P. Periods of integrals on algebraic manifolds: Summary of main results and discussions of open problems.— Bull. AmeT. Math. Soc., 1970, v. 76, p. 228—296.
157. Griffiths P., Harris J. Principles of Algebraic Geometry.— John Wiley and Sons, New York, 1978.
158. Griffiths P.,Schmid W, Recent development in Hodge theory, a discussions of techniques and results.— Proc. Internat. Colloq. on Discrete Subgroups of Lie Groups, Bombay, 1973, p. 31—127.
159. Fresnel A. Memoire sur la diffraction de la lumiere.— Mem. de 1'Acad. des sciences, 1818, v. 5, p. 339—353.
160. Hamm H., Lokale topologische Eigenschaften komplexer Raume. Math. Ann., 1971, 191, №3, p. 235—252.
161. Hamm H-, L e Dung Trang. Un theoreme de Zariski du type de Lef-schetz, Annales Scientifiques de l'Ecole Normale Superieure, 1973, 317—356.
162. Hovansky A. Sur Ies racines complexes de systemes d'equations algebri-ques ayant un petit nombre de monomes.— C. R. Acad. Sei. Paris, 1981, v. 292, June, p. 937—940.
163. Hovansky A. Theorema de Bezout pur Ies functions de Liouville.— Preprint, IHES, 1981, Sept., 1—31.
164. Jean q u artier P. Development asymptotique de la distribution de Dirac.— C. R. Acad. scient. Paris, 1970, v. 271, p. 1159—1161.
165. Kashiwara M. ?-funetions and holonomic systems. Rationality of roots of o-funetions.— Invent. Math., 1976, v. 38, p. 33—53.
166. Katz N. Nilpotent connections and the monodromy theorem. Application of a result of Turrittin.— Inst. Hautes Etudes Sei. Publ. Math., 1970, v. 39, p. 175—232.
167. Katz N. M. The regularity theorem in algebraic geometry.— In: Actes Con-gres intern, math., 1970, v. 1, p. 437—443.
168. K e m p f G., Knudsen F., Mumford D., Saint-Donat B. Toroidal embed dings.— Lecture Notes in Math., 1973, v. 339, Springer-Verlag.
169. Kmety F. Resolution des singularities des Courbes.— In: Lecture Notes in Math., v. 409.
170. Kochman F. Bernstein polynomials and Milnor algebrae.—Proc. N. A. Sc USA, 1976, v. 73, №8.
171. К о u с h n і r e n к о A. G. Polyedres de Newton et nombres de Milnor.— Invent, math., 1976, v. 32, p. 1—31.
172. Lamotke K- Die Homologie isolierter Singularitaten.— Math. Z., 1975, Bd. 143, s. 27—44.
173. Landman A. On the Picard — Lefshetz. transformation for algebraic manifolds aquiring general singularities.— Trans. Amer. Math. Soc., 1973, v. 181,
July, p. 89—126.
174. Lazzeri F. Some remarks on the Picard — Lefschetz monodromy, en «Quelques journees singulieres». Centre de Math, de l'Ecole Polytechnique.— Paris, 1974.
175. Le Dung Tran g. Sur Ies noeuds algebriques. Composition mathematica. 1972, v. 25, Fase 3 , 281—321.
176. Le Dung Trang. Le theoreme de la monodromie singulier. C. r. Acad. sei. Paris, 1979, AB 288, № 21, A 985—A 988.
177. Le Dung Trang. La monodromie n'a pas de points fixes.— Journal of the Faculty of Science, the University of Tokyo, Sec. I .A., v. 22, № 3, p. 409— 427. 328
литература
178. Le Dung Trang., Ramanujam С. P. The invariance of Milnors number implies the invariance of the topological type.— Amer. J. Math. 1976, v. 98, p. 67—68.
179. Levine J. Polinomial invariants of knots in codimension two.— Ann. "of Math., ser. II, 1966, v. 84, p. 537—554.
180. L і p m a n J., T e s s і e r B. Psevdo-rational local rings and a theorem of Briancon-Skoda about integral closures of ideals.— Michigan Math. J., 1981, v. 28, p. 97—116.
181. L о о і j e n g a E. Aperiod mapping of certain semiuniversal deformations.—Comp. math., 1975, v. 30, № 3, p. 299—316.
182. Looijenga E. The complement of the bifurcation variety of a simple singularity.—Invent. Math., 1974, v. 23, №2, p. 105—116.
