Multivalued linear operators

Multivalued linear operators

by Cross, Ronald

Type Book
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Featuring an impressive range of new results, this innovative reference/text constructs a theoretical framework for the study of linear relations and provides an array of underlying concepts, rules, formulas, theorems, and techniques. Containing over 1500 references, equations, tables, and diagrams, Multivalued Linear Operators is an indispensable reference for pure, applied, and industrial mathematicians; mathematical and systems analysts; control, electrical, and electronics engineers; operat…

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Title Statements

  • Full title :Multivalued linear operators / Ronald Cross.

Summary

Featuring an impressive range of new results, this innovative reference/text constructs a theoretical framework for the study of linear relations and provides an array of underlying concepts, rules, formulas, theorems, and techniques. Containing over 1500 references, equations, tables, and diagrams, Multivalued Linear Operators is an indispensable reference for pure, applied, and industrial mathematicians; mathematical and systems analysts; control, electrical, and electronics engineers; operations research specialists; computer programmers; physicists; researchers in automatic control and dynamic optimization; and a valuable text for upper-level undergraduate and graduate students in these disciplines.

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Edition Statements

  • Publication Date:©1998.

Publication Statements

  • Publisher(s):M. Dekker
  • Place of Publication:New York
  • Language:eng
  • Publication Date:©1998.

The Physical Object

  • Description:ix, 335 pages ; : 24 cm.

Edition Identifiers

  • ISBN:0824702190, 9780824702199
  • oclc:ocm39189912
  • LC Classification:QA329.2
  • Dewey Decimal:515/.7246

Table of Contents

I. Linear Relations: Algebraic Properties -- II. Normed Linear Relations -- III. Adjoints of Linear Relations -- IV. Operational Quantities of Linear Relations -- V. Semi-Fredholm Linear Relations -- VI. Spectral Theory -- VII. The Essential Spectrum -- VIII. The Second Adjoint of a Linear Relation.

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