Quasilinear evolutionary equations and continuous interpolation spaces
By Philippe Clément, S. Londen, Gieri Simonett. 2004
94 citations recorded by the source corpus.
Subfields: Applied Mathematics, Control and Systems Engineering, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/b636350e43a8ee7cb4d041ba4c1233526b7a4db4
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In Applied Mathematics
In Control and Systems Engineering
In Modeling and Simulation
Citations in the corpus
- Boundedness of weak solutions to evolutionary partial integro-differential equations with discontinuous coefficients (2008, unknown): “[1], [3], [6], [8], [9], [13], [15], [16].”
- Time fractional diffusion equations: solution concepts, regularity, and long-time behavior (2019, background): “There is a rich theory of abstract Volterra equations that generalizes semigroup theory and applies to our situation, the standard reference being the monograph by Prüss [34], see also [5, 6, 7, 15].”
- An $L_q(L_p)$-theory for the time fractional evolution equations with variable coefficients (2015, methodology): “For other approaches to the equations with fractional time derivatives, we refer to [21] for the semigroup approach, to [9, 34] for C([0, T ], X)-type theory, where X is an appropriate Banach space, and to [7] for BUC1−β([0, T ], X)-type estimate, where ‖u‖BUC1−β([0,T ],X) = supt∈(0,T ] t‖u(t)‖X .”