Degenerate Differential Equations in Banach Spaces

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CRC Press, Sep 10, 1998 - Mathematics - 336 pages
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This work presents a detailed study of linear abstract degenerate differential equations, using both the semigroups generated by multivalued (linear) operators and extensions of the operational method from Da Prato and Grisvard. The authors describe the recent and original results on PDEs and algebraic-differential equations, and establishes the analyzability of the semigroup generated by some degenerate parabolic operators in spaces of continuous functions.
 

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Contents

VII
21
IX
22
X
23
XI
25
XII
27
XIV
29
XVI
33
XVII
35
XXXIV
128
XXXV
132
XXXVI
136
XXXVII
147
XXXVIII
153
XXXIX
157
XL
162
XLI
167

XVIII
37
XIX
40
XX
47
XXI
53
XXII
55
XXIII
59
XXIV
64
XXV
69
XXVI
73
XXVII
91
XXVIII
100
XXIX
105
XXX
111
XXXI
115
XXXII
121
XXXIII
127
XLII
174
XLIII
181
XLIV
197
XLV
210
XLVI
221
XLVII
225
XLVIII
227
XLIX
237
L
257
LI
268
LII
283
LIII
289
LIV
295
LV
303
LVI
306
Copyright

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Popular passages

Page 304 - Krein, Theory of self-adjoint extensions of semi-bounded Hermitian operators and its applications, I, Mat. Sb.
Page 304 - An approximation theory for the estimation of parameters in degenerate Cauchy problems, J. Math. Anal. Appl. 162
Page 13 - ,Ei) -> (F 0 ,Fi). Moreover, E and F are said to be interpolation spaces of exponent
Page 304 - Martin, Nonlinear Operators and Differential Equations in Banach Spaces, J. Wiley & Sons, New York,

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About the author (1998)

Angelo Favini is a Professor in the Department of Mathematics at the University of Bologna, Italy.

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