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抽象发展方程非局部问题的可解性及其应用(英)
  • 书号:9787030570529
    作者:陈鹏玉,李永祥,张旭萍
  • 外文书名:
  • 装帧:平装
    开本:B5
  • 页数:253
    字数:
    语种:en
  • 出版社:科学出版社
    出版时间:1900-01-01
  • 所属分类:
  • 定价: ¥118.00元
    售价: ¥93.22元
  • 图书介质:
    纸质书

  • 购买数量: 件  可供
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目录

  • Contents
    Chapter 1 Introduction and Background 1
    1.1 Nonlocal problem of abstract evolution equations 1
    1.2 Monotone iterative method based on lower and upper solutions 5
    1.3 Impulsive di.erential equations 7
    1.4 Fractional di.erential equations 8
    1.5 Non-autonomous evulution equations 10
    1.6 Nonlocal evolution equations with delay 12
    Reference 15
    Chapter 2 Basic Definitions and Theorems 24
    2.1 Theory of operator semigroups 24
    2.2 Measure of noncompactness 27
    2.3 Fixed point theorems 28
    2.4 Cone and partial order 30
    2.5 Basic properties of fractional integral and derivative 31
    Reference 33
    Chapter 3 Strong Solutions for Nonlocal Evolution Equations 36
    3.1 Existence and uniqueness of strong solutions for semilinear evolution equations with nonlocal initial conditions 36
    3.2 Regularity for evolution equations with nonlocal initial conditions on infinite interval 51
    3.3 Asymptotic stability of strong solutions for evolution equations with nonlocal initial conditions 64
    3.4 Notes 72
    Reference 73
    Chapter 4 Monotone Iterative Method Based on Lower and Upper Solutions 75
    4.1 Monotone iterative technique for semilinear evolution equations with nonlocal initial conditions 76
    4.2 Perturbation method for nonlocal evolution equations with instantaneous impulses 89
    4.2.1 Initial value problem of linear evolution equations 91
    4.2.2 g is compact in PC(J;E) 92
    4.2.3 g is continuous in PC(J;E) 96
    4.2.4 The case of lower and upper solutions do not exist 97
    4.2.5 Applications 99
    4.3 Iterative method for a new class of evolution equations with non-
    instantaneous impulses 102
    4.3.1 Linear evolution equation with non-instantaneous impulses 104
    4.3.2 T(·) and gk are compact 105
    4.3.3 T(·) is not compact, gk is compact 113
    4.3.4 T(·) and gk are not compact 115
    4.3.5 Applications 120
    4.4 Notes 124
    Reference 125
    Chapter 5 Nonlocal Evolution Equation of Fractional Order 128
    5.1 Fractional evolution equations with nonlocal conditions and noncompact semigroup 129
    5.2 Nonlocal problem for fractional evolution equations of mixed type 141
    5.2.1 Existence of mild solutions 142
    5.2.2 Existence of positive mild solutions 151
    5.3 Fractional evolution equations with mixed monotone nonlocal conditions 155
    5.3.1 T(t) is compact for t > 0 157
    5.3.2 T(t)(t > 0) is a C0-semigroup 162
    5.3.3 Existence of mild solution 165
    5.3.4 Applications 169
    5.4 Notes 172
    Reference 172
    Chapter 6 Fractional Non-autonomous Evolution Equations 175
    6.1 Fractional non-autonomous evolution equation with nonlocal conditions 176
    6.2 Application 194
    6.3 Notes and comments 196
    Reference 198
    Chapter 7 Nonlocal Evolution Equation with Delay 200
    7.1 Existence of solutions for delay evolution equations with nonlocal
    conditions 201
    7.1.1 Existence results under the situation that g is Lipschitz continuous 203
    7.1.2 Existence results under the situation that g is compact 210
    7.1.3 An example 213
    7.2 Neutral delay evolution equations with mixed nonlocal plus local initial conditions 214
    7.2.1 Existence of mild solutions 216
    7.2.2 The regularity of solutions 224
    7.2.3 An example 229
    7.3 Fractional retarded evolution equations subjected to mixed nonlocal plus local initial conditions 233
    7.3.1 Existence of mild solutions 234
    7.3.2 Existence of positive mild solutions 243
    7.3.3 An example 245
    7.4 Notes 247
    Reference 248
    Index 251
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