Partial Differential Equations. Function
โ Friedrich Sauvigny
๐ Library
๐
2006
๐ Springer
๐ English
โฆ LIBER โฆ
๐
Functional Analytic Methods for Partial Differential Equations
โ Scribed by Hiroki Tanabe
- Publisher
- Marcel Dekker
- Year
- 1996
- Tongue
- English
- Leaves
- 432
- Series
- Pure and Applied Mathematics 204
- Category
- Library
โฌ Acquire This Volume
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โฆ Synopsis
Combining both classical and current methods of analysis, this text present discussions on the application of functional analytic methods in partial differential equations. It furnishes a simplified, self-contained proof of Agmon-Douglis-Niremberg's Lp-estimates for boundary value problems, using the theory of singular integrals and the Hilbert transform.
๐ SIMILAR VOLUMES
Partial Differential Equations. Function
โ Friedrich Sauvigny
๐ Library
๐
2006
๐ Springer
๐ English
Partial Differential Equations 2: Functi
โ Friedrich Sauvigny
๐ Library
๐
2006
๐ Springer
๐ English
Partial Differential Equations 2: Functi
โ Friedrich Sauvigny (auth.)
๐ Library
๐
2012
๐ Springer-Verlag London
๐ English
<p><p>This two-volume textbook provides comprehensive coverage of partial differential equations, spanning elliptic, parabolic, and hyperbolic types in two and several variables. </p><p>In this second volume, special emphasis is placed on functional analytic methods and applications to differential
Partial Differential Equations 2: Functi
โ Friedrich Sauvigny (auth.)
๐ Library
๐
2012
๐ Springer-Verlag London
๐ English
<p><p>This two-volume textbook provides comprehensive coverage of partial differential equations, spanning elliptic, parabolic, and hyperbolic types in two and several variables. </p><p>In this second volume, special emphasis is placed on functional analytic methods and applications to differential
Partial Differential Equations 2: Functi
โ Sauvigny, Friedrich
๐ Library
๐
2012
๐ Springer
๐ English
In two comprehensive volumes, updated and revised in a second edition, this textbook spans elliptic, parabolic, and hyperbolic types, and several variables. This second part emphasizes functional analytic methods and applications to differential geometry.