Smooth invariant manifolds and normal forms.

QR koda

Smooth invariant manifolds and normal forms. Vol.VII /

Shranjeno v:

Bibliografske podrobnosti
Glavni avtor:	Bronshteĭn, I. U.
Drugi avtorji:	Kopanskii, A. Ya.
Format:	Sách giấy
Izdano:	Singapore ; River Edge, N.J. : World Scientific, c1994.
Serija:	World Scientific series on nonlinear science. Monographs and treatises ; v. 7
Teme:	Bifurcation theory. Differentiable dynamical systems. Invariant manifolds. Normal forms (Mathematics)
Oznake:	Označite Brez oznak, prvi označite!

Thư viện lưu trữ:	Thư viện Trường Đại học Đà Lạt

Podobne knjige/članki

Normal forms and unfoldings for local dynamical systems /
od: Murdock, James A.
Izdano: (2003)

Some bifurcation problems of stability /
od: Goltser, Ya. M.

Perturbation theory of smooth invariant tori of dynamical systems /
od: Samoilenko, A. M.

Bifurcations and catastrophes : geometry of solutions to nonlinear problems /
od: Demazure, Michel.
Izdano: (2000)

Methods of bifurcation theory /
od: Chow, Shui-Nee.
Izdano: (1982)

Bifurcation without Parameters
od: Liebscher, Stefan
Izdano: (2015)

Differential geometry of manifolds
od: De, U. C.
Izdano: (2007)

A study of a positive fragment of path queries : Expressiveness, normal form and minimization /

Dynamics and bifurcations /
od: Hale, Jack K.
Izdano: (1991)

Differentiable manifolds.

Differentiable manifolds.

An introduction to differentiable manifolds and Riemannian geometry /
od: Boothby, William M. 1918-
Izdano: (2003)

Introduction to differentiable manifolds /
od: Auslander, Louis.
Izdano: (1963)

Manifolds of differentiable mappings /
od: Michor, Peter W., 1949-
Izdano: (1980)

Information Systems Reengineering, Integration and Normalization
od: Fong, Joseph Shi Piu
Izdano: (2015)

Matrix diagonal stability in systems and computation /
od: Kaszkurewicz, Eugenius.
Izdano: (2000)

Introduction to Smooth Manifolds. 2nd ed.
od: Lee, John
Izdano: (2020)

Frobenius manifolds and moduli spaces for singularities /
od: Hertling, Claus
Izdano: (2002)

Invariant subspaces for a class of C1-contractions /
od: Kubrusly, C. S.

Invariant relations method in multibody dynamics /
od: Kharlamov, Pavel V.

On the gap between the first eigenvalues of the Laplacian on functions and 1-forms /
od: Takahashi, Junya.

How are the form and magnitude of DIF effects in multiple-choice items determined by distractor-level invariance effects ? /
od: Penfield, Randall D.

Analysis on manifolds /
od: Munkres, James R., 1930-
Izdano: (1991)

Lusternik-Schnirelmann type invariants for Menger manifolds /
od: Kawamura, Kazuhiro.

Conformally flat 3-manifolds with constant scalar curvature /
od: Cheng, Qing-Ming.

Lectures on invariant theory /
od: Dolgachev, I.
Izdano: (2003)

Lectures on invariant theory /
od: Dolgachev, I.
Izdano: (2003)

Pseudo-Riemannian manifolds with simple Jacobi operators /

Global analysis : differential forms in analysis, geometry, and physics /
od: Agricola, Ilka, 1973-
Izdano: (2002)

Erratum to "Conformally flat 3-manifolds with constant scalar curvature'' /
od: Cheng, Qing-Ming.

High - Dimensional manifold topology : ICTP, Trieste, Italy - 21 May - 8 June 2001.
Izdano: (2001)

Harmonic maps, conservation laws, and moving frames /
od: Hélein, Frédéric, 1963-
Izdano: (2002)

Geometric Singular Perturbation Theory Beyond the Standard Form
od: Wechselberger, Martin
Izdano: (2020)

Homogenization approach to smoothed molecular dynamics /
od: Schutte, Christof.

Singularities of differentiable maps.
od: Arnolʹd, V. I. 1937-2010.
Izdano: (1985)

Singularities of differentiable maps.
od: Arnolʹd, V. I. 1937-2010.
Izdano: (1985)

Manifolds-Tokyo, 1973 : proceedings of the International Conference on Manifolds and Related Topics in Topology, Tokyo, 1973 /
Izdano: (1975)

Jacobi Forms, Finite Quadratic Modules and Weil Representations over Number Fields
od: Boylan, Hatice
Izdano: (2015)

Global Formulations of Lagrangian and Hamiltonian Dynamics on Manifolds. 1st ed. 2018
od: Lee, Taeyoung, et al.
Izdano: (2020)

Nonlinear perturbations of polyhearal normal cone mappings and affine variational inequalities /
od: Nguyen Thanh Qui.