On moving boundaries in deformable media /

Código QR (código de barras bidimensional)

On moving boundaries in deformable media /

Na minha lista:

Detalhes bibliográficos
Autor principal:	Escher, Joachim.
Formato:	Atigo
Idioma:	English
Assuntos:	Deformable media Fully nonlinear equations Incompressible fluid Mathematical model
Tags:	Adicionar Tag Sem tags, seja o primeiro a adicionar uma tag!

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

Registros relacionados

Deformations of singularities /
por: Stevens, Jan.
Publicado em: (2000)

Research into Spinal Deformities 8
por: Kotwicki, Tomasz, et al.
Publicado em: (2014)

Geophysical Continua Deformation in the Earth’s Interior
por: Kennett, B. L. N, et al.
Publicado em: (2013)

Accuracy and efficiency of a coupled neutronics and thermal hydraulics model /
por: Pope, Michael A.

Deformation of earth materials: An introduction to the rheology of solid earth
por: Shun'ichirō, Karato
Publicado em: (2013)

Lectures on deformations of singularities /
por: Artin, Michael.
Publicado em: (1976)

Deformable bodies and their material behavior
por: Haslach, Henry W.
Publicado em: (2003)

Deformable bodies and their material behavior /
por: Haslach, Henry W.
Publicado em: (2004)

Weighted deformation theorem for normal currents /
por: Takamura, Hiroyuki.

Boundary control of the finite time blow-up of the solution of a combustion equation /
por: Bodart, Olivier.

Conformal deformations of submanifolds in codimension two /
por: Dajczer, Marcos.

Frequency Domain Analysis and Design of Nonlinear Systems based on Volterra Series Expansion: A Parametric Characteristic Approach
por: Jing, Xingjian, et al.
Publicado em: (2016)

Solutions of Nonlinear Schrӧdinger Systems
por: Chen, Zhijie
Publicado em: (2015)

The slice determined by moduli equation x=y in the deformation space of once punctured tori /
por: Sasaki, Takehiko.

Analyticity for vortex patches /
por: Chacon Vera, Eliseo.

Large time behavior of solutions to a quasilinear parabolic equation with a nonlinear boundary condition /
por: Fira, Marek.

The first 60 years of nonlinear analysis of Jean Mawhin :
Publicado em: (2004)

An introduction to fluid dynamics : priciples of analysis and design /
por: Middleman, Stanley.
Publicado em: (1998)

Diffusion in partially fissured media and implicit evolution systems /
por: Rulla, J.

Quasi-linear elliptic and parabolic equations in L1 with nonlinear boundary conditions /

Immune response towards growing- and auto-antigen in an idiotypic network model /
por: Calenbuhr, Vera.

Mathematical aesthetic principles/nonintegrable systems /
por: Muraskin, Murray.
Publicado em: (1995)

Mathematical aesthetic principles/nonintegrable systems /
por: Muraskin, Murray.
Publicado em: (1995)

Boundary-Layer Theory
por: Schlichting (Deceased), Hermann, et al.
Publicado em: (2020)

Introduction to Nonlinear Dispersive Equations
por: Linares, Felipe, et al.
Publicado em: (2015)

Instability of optical solitons for two-wave interaction model in cubic nonlinear media /
por: Tsutsumi, Yoshio.

Global solutions to the initial-boundary value problem for the quasilinear wave equation with a weakly nonlinear dissipation /
por: Matsuyama, Tokio.

Pole Solutions for Flame Front Propagation
por: Kupervasser, Oleg
Publicado em: (2015)

Constrained deformations of 3D objects /
por: Sagawa, H.

Global Existence and Uniqueness of Nonlinear Evolutionary Fluid Equations
por: Qin, Yuming, et al.
Publicado em: (2015)

An Introduction to fluid dynamics :
por: Middleman, Stanley
Publicado em: (1998)

Modeling and control of nonlinear micro-distributed systems /
por: Wang, P. K. C.

Nonlinear equations in non-reflexive Banach spaces and strongly nonlinear differential equations /
por: Soltanov, Kamal N.

Behaviour of a class of nonlinear diffusion-convection equations /
por: Jasor, Marie-Josee.

Nonlinear boundary value problems in weighted sobolev spaces /
por: Pfluger, Klaus.

Global existence of smooth solutions to the Penrose-Fife model for Ising ferromagnets /
por: Horn, Werner.

The Isogeometric Boundary Element Method
por: Beer, Gernot, et al.
Publicado em: (2020)

Mathematical modelling for viscoelastic fluids /
por: Pontrelli, Giuseppe.

Oscillatory behavior of solutions of nonlinear wave equations /
por: Uesaka, Hiroshi.

Lý thuyết biến dạng dẻo kim loại
por: Nguyễn, Tất Tiến
Publicado em: (2004)