Cantitate/Preț
Produs
Total produse
Vezi coșul
Mathematical Topics in Fluid Mechanics de Jose Francisco Rodrigues

Mathematical Topics in Fluid Mechanics: Chapman & Hall/CRC Research Notes in Mathematics Series

Autor Jose Francisco Rodrigues, Adelia Sequeira
en Limba Engleză Paperback – 30 sep 2020
This Research Note presents several contributions and mathematical studies in fluid mechanics, namely in non-Newtonian and viscoelastic fluids and on the Navier-Stokes equations in unbounded domains. It includes review of the mathematical analysis of incompressible and compressible flows and results in magnetohydrodynamic and electrohydrodynamic stability and thermoconvective flow of Boussinesq-Stefan type. These studies, along with brief communications on a variety of related topics comprise the proceedings of a summer course held in Lisbon, Portugal in 1991. Together they provide a set of comprehensive survey and advanced introduction to problems in fluid mechanics and partial differential equations.

Citește tot Restrânge

Toate formatele și edițiile

Toate formatele și edițiile Preț Express
Paperback (1) 41889 lei  3-5 săpt. +2322 lei  6-10 zile
  CRC Press – 30 sep 2020 41889 lei  3-5 săpt. +2322 lei  6-10 zile
Hardback (1) 127429 lei  6-8 săpt.
  CRC Press – 21 dec 1992 127429 lei  6-8 săpt.

Din seria Chapman & Hall/CRC Research Notes in Mathematics Series

Preț: 41889 lei

Preț vechi: 45531 lei
-8% Nou

Puncte Express: 628
Preț estimativ în valută:
8017€ • 8270$ • 6785£

Carte disponibilă

Livrare economică 12-26 februarie
Livrare express 28 ianuarie-01 februarie pentru 3321 lei

 Adaugă în coș

Wish list
Gift list
Am citit!
Adaugă în listă
Preluare comenzi: 021 569.72.76

Specificații

ISBN-13: 9780367402549
ISBN-10: 0367402548
Pagini: 279
Dimensiuni: 178 x 254 x 14 mm
Greutate: 0.52 kg
Ediția:1
Editura: CRC Press
Colecția Chapman and Hall/CRC
Seria Chapman & Hall/CRC Research Notes in Mathematics Series

Public țintă

Professional

Cuprins

PREFACE -- LIST OF PARTICIPANTS -- Lectures -- Quelques Examples de Fluides Newtoniens Generalises -- /D. CIORANESCU -- Two Dimensional Incompressible Fluid Flow with Singular Initial Data -- /G.-H. COTTET -- On the Steady Stokes Flow in Exterior Domains -- /V. GIRAULT AND A. SEQUEIRA -- Mathematical Problems arising in Differential Models for Viscoelastic Fluids -- /C. GUILLOPE AND J.-C. SAUT -- Weak Solutions for Thermoconvective Flows of Boussinesq-Stefan Type -- /J.-F. RODRIGUES -- Boundary and Initial-Boundary Value Problems for the Navier-Stokes Equations in Domains with Noncompact Boundaries -- /V.A. SOLONNIKOV -- Stability Problems in Electro hydrodynamics, Ferro hydrodynamics and Thermo­electric Magnetohydrodynamics -- /B. STRAUGHAN -- Mathematical Results for Compressible Flows -- /A. VALLI -- Communications -- Une Solution Numerique des .Equations de Navier-Stokes Stationaries -- /0. BAN -- Stationary Solutions for a Bingham Flow with Nonlocal Friction -- /L. CONSIGLIERI -- Etude de la Stabilite du Couplage des .Equations d'Euler et Maxwell a une Dimension d'Espace -- /S. FABRE -- Diphasic Equilibrium and Chemical Engineering -- /F. JAMES -- Vibrations of a Viscous Compressible Fluid in Bounded and Unbounded Domains -- /M. R. LEVITIN -- Shock Wave in Resonant Dispersion Media -- /YU. I. SKRYNNIKOV -- Solitary Vortices - A New Exact Solution of Hydrodynamic Equations -- /A. SKVORTSOV.

Notă biografică

Rodrigues, Jose Francisco; Sequeira, Adelia

Descriere

This Research Note presents several contributions and mathematical studies in fluid mechanics, namely in non-Newtonian and viscoelastic fluids and on the Navier-Stokes equations in unbounded domains. It includes review of the mathematical analysis of incompressible and compressible flows and results in magnetohydrodynamic and electrohydrodynamic stability and thermoconvective flow of Boussinesq-Stefan type. These studies, along with brief communications on a variety of related topics comprise the proceedings of a summer course held in Lisbon, Portugal in 1991. Together they provide a set of comprehensive survey and advanced introduction to problems in fluid mechanics and partial differential equations.