Variational methods for problems from plasticity theory and for generalized Newtonian fluids / Martin Fuchs, Gregory Seregin.

By:

Fuchs, Martin, 1957-

Contributor(s):

Seregin, Gregory, 1950-

Material type: Text

text

Media type:

computer

Carrier type:

online resource

ISBN:

9783540444428
3540444424

Subject(s): Additional physical formats: Print version:: Variational methods for problems from plasticity theory and for generalized Newtonian fluids.DDC classification:

510 s 531/.385 21

LOC classification:

QA3 .L28 no. 1749 QA931

Online resources:

Click here to access online

Contents:

Weak aolutions to boundary value problems in the deformation theory of perfect elastoplasticity -- Differentiability properties of weak solutions to boundary value problems in the deformation theory of plasticity -- Quasi-static fluids of generalized newtonian type -- Fluids of prandtl-eyring type and plastic materials with logarithmic hardening law.

Summary: Variational methods are applied to prove the existence of weak solutions for boundary value problems from the deformation theory of plasticity as well as for the slow, steady state flow of generalized Newtonian fluids including the Bingham and Prandtl-Eyring model. For perfect plasticity the role of the stress tensor is emphasized by studying the dual variational problem in appropriate function spaces. The main results describe the analytic properties of weak solutions, e.g. differentiability of velocity fields and continuity of stresses. The monograph addresses researchers and graduate students interested in applications of variational and PDE methods in the mechanics of solids and fluids.

Holdings ( 1 )
Title notes ( 4 )

Holdings
Item type	Current library	Collection	Call number	Status	Date due	Barcode	Item holds
eBook	e-Library	eBook LN Mathematic		Available

Total holds: 0

Includes bibliographical references (pages 260-267) and index.

Variational methods are applied to prove the existence of weak solutions for boundary value problems from the deformation theory of plasticity as well as for the slow, steady state flow of generalized Newtonian fluids including the Bingham and Prandtl-Eyring model. For perfect plasticity the role of the stress tensor is emphasized by studying the dual variational problem in appropriate function spaces. The main results describe the analytic properties of weak solutions, e.g. differentiability of velocity fields and continuity of stresses. The monograph addresses researchers and graduate students interested in applications of variational and PDE methods in the mechanics of solids and fluids.

English.