Chapter: An Introduction to Evolution Governed by Accretive Operators

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Home > Dynamical Systems, Volume 1 > An Introduction to Evolution Governed by Accretive Operators

Dynamical Systems, Volume 1 |

Lamberto Cesari; Jack K. Hale and Joseph P. LaSalle

Academic Press

An Introduction to Evolution Governed by Accretive Operators

Chapter Info

Authors

MICHAEL G. CRANDALL

ARI Id

1665474341745_16934280

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Pages

131-165

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Chapters/Headings	Author(s)	Pages	Info
QUALITATIVE THEORY
Some Aspects of the Qualitative Theory of Differential Equations	CHARLES CONLEY	1-12
The Lefschetz Fixed-Point Formula; Smoothness and Stability	MICHAEL SHUB	13-28
GENERAL THEORY
Topology and Nonlinear Boundary Value Problems	JEAN MAWHIN	51-82
EVOLUTIONARY EQUATIONS
An Introduction to Evolution Governed by Accretive Operators	MICHAEL G. CRANDALL	131-165
FUNCTIONAL DIFFERENTIAL EQUATIONS
Functional Differential Equations—Generic Theory	WALDYR M. OLIVA	195-209
TOPOLOGICAL DYNAMICAL SYSTEMS
Topological Dynamics and Its Relation to Integral Equations and Nonautonomous Systems	RICHARD K. MILLER; GEORGE R. SELL	223-249
PARTIAL DIFFERENTIAL EQUATIONS
Liapunov Methods for a One-Dimensional Parabolic Partial Differential Equation	NATHANIEL CHAFEE	263-266
Discontinuous Periodic Solutions of an Autonomous Wave Equation	J.P. FINK; WILLIAM S. HALL; A.R. HAUSRATH	267-271
Partial Differential Equations and Nonlinear Hydrodynamic Stability	J.T. STUART	277-282
CONTROL THEORY
On Normal Control Processes	ROBERTO CONTI	283-286
Projection Methods for Hereditary Systems	H.T. BANKS; JOHN A. BURNS	287-290
Lower Bounds for the Extreme Value of a Parabolic Control Problem	WERNER KRABS	291-295
Controllability for Neutral Systems of Linear Autonomous Differential–Difference Equations	MARC Q. JACOBS; C.E. LANGENHOP	297-302
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