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Well-posedness of degenerate differential equations in H?lder continuous function spaces |
Shangquan BU() |
Department of Mathematical Sciences, Tsinghua University, Beijing 100084, China |
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Arendt W, Batty B, Bu S. Fourier multipliers for H?lder continuous functions and maximal regularity. Studia Math, 2004, 160: 23-51
https://doi.org/10.4064/sm160-1-2
|
2 |
Arendt W, Batty C, Hieber M, Neubrander F. Vector-Valued Laplace Transforms and Cauchy Problems. Basel: Birkh?user, 2001
https://doi.org/10.1007/978-3-0348-5075-9
|
3 |
Bu S. Well-posedness of second order degenerate differential equations in vector-valued function spaces. Studia Math 2013, 214(1): 1-16
https://doi.org/10.4064/sm214-1-1
|
4 |
Carroll R W, Showalter R E. Singular and Degenerate Cauchy Problems. Mathematics in Science and Engineering, 127. New York: Academic Press, 1976
|
5 |
Favini V, Yagi A. Degenerate Differential Equations in Banach Spaces. Pure Appl Math, 215. New York: Dekker, 1999
|
6 |
Lizama C, Ponce R. Periodic solutions of degenerate differential equations in vectorvalued function spaces. Studia Math, 2011, 202(1): 49-63
https://doi.org/10.4064/sm202-1-3
|
7 |
Lizama C, Ponce R. Maximal regularity for degenerate differential equations with infinite delay in periodic vector-valued function spaces. Proc Edinb Math Soc, 2013, 56(3): 853-871
https://doi.org/10.1017/S0013091513000606
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8 |
Marinoschi G. Functional Approach to Nonlinear Models of Water Flow in Soils. Math Theory Appl, 21. Dordrecht: Springer, 2006
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