Pascal Auscher – författare

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6 produkter

1. 

   Elliptic Boundary Value Problems with Fractional Regularity Data

   The First Order Approach

   Av Alex Amenta, Pascal Auscher

   Inbunden, 2018

   1569 kr

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   In this monograph the authors study the well-posedness of boundary value problems of Dirichlet and Neumann type for elliptic systems on the upper half-space with coefficients independent of the transversal variable and with boundary data in fractional Hardy-Sobolev and Besov spaces. The authors use …

2. 

   Real Harmonic Analysis: Lectures by Pascal Auscher with the assistance of Lashi Bandara

   Av Pascal Auscher, Lashi Bandara

   Häftad, 2012

   286 kr

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3. 

   Boundary Value Problems and Hardy Spaces for Elliptic Systems with Block Structure

   Av Pascal Auscher, Moritz Egert

   Inbunden, 2023

   1425 kr

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   In this monograph, for elliptic systems with block structure in the upper half-space and t-independent coefficients, the authors settle the study of boundary value problems by proving compatible well-posedness of Dirichlet, regularity and Neumann problems in optimal ranges of exponents. Prior to …

4. 

   Boundary Value Problems and Hardy Spaces for Elliptic Systems with Block Structure

   Av Moritz Egert, Pascal Auscher

   E-bok, 2023

   1793 kr

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   In this monograph, for elliptic systems with block structure in the upper half-space and t -independent coefficients, the authors settle the study of boundary value problems by proving compatible well-posedness of Dirichlet, regularity and Neumann problems in optimal ranges of exponents. Prior to …

5. 

   Boundary Value Problems and Hardy Spaces for Elliptic Systems with Block Structure

   Av Pascal Auscher, Moritz Egert

   2023

   652 kr

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6. 

   Boundary Value Problems and Hardy Spaces for Elliptic Systems with Block Structure

   Av Pascal Auscher, Moritz Egert

   Häftad, 2024

   1425 kr

   Lägg i varukorg

   In this monograph, for elliptic systems with block structure in the upper half-space and t-independent coefficients, the authors settle the study of boundary value problems by proving compatible well-posedness of Dirichlet, regularity and Neumann problems in optimal ranges of exponents. Prior to …