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members:lemarie:ns21toc [2016/03/23 19:28]
Pierre Gilles Lemarié [Mild solutions in Besov or Morrey spaces]
members:lemarie:ns21toc [2016/03/23 19:30]
Pierre Gilles Lemarié [A capacitary approach of the Navier–Stokes integral equations]
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 =====  A capacitary approach of the Navier–Stokes integral equations =====  =====  A capacitary approach of the Navier–Stokes integral equations ===== 
-The integral Navier–Stokes problem + 
-Quadratic equations in Banach spaces +    * The integral Navier–Stokes problem 
-A capacitary approach of quadratic integral equations  +    ​* ​Quadratic equations in Banach spaces 
-Generalized Riesz potentials on spaces of homogeneous type +    ​* ​A capacitary approach of quadratic integral equations  
-Dominating functions for the Navier–Stokes integral equations +    ​* ​Generalized Riesz potentials on spaces of homogeneous type 
-A proof of Oseen'​s theorem through dominating functions +    ​* ​Dominating functions for the Navier–Stokes integral equations 
-Functional spaces and multipliers+    ​* ​A proof of Oseen'​s theorem through dominating functions 
 +    ​* ​Functional spaces and multipliers
  
 =====  The differential and the integral Navier–Stokes equations =====  =====  The differential and the integral Navier–Stokes equations ===== 
-Uniform local estimates  + 
-Heat equation  +    * Uniform local estimates  
-Stokes equations  +    ​* ​Heat equation  
-Oseen equations  +    ​* ​Stokes equations  
-Very weak solutions for the Navier–Stokes equations  +    ​* ​Oseen equations  
-Mild solutions for the Navier–Stokes equations  +    ​* ​Very weak solutions for the Navier–Stokes equations  
-Suitable solutions for the Navier–Stokes equations+    ​* ​Mild solutions for the Navier–Stokes equations  
 +    ​* ​Suitable solutions for the Navier–Stokes equations
  
 =====  Mild solutions in Lebesgue or Sobolev spaces =====  =====  Mild solutions in Lebesgue or Sobolev spaces ===== 
members/lemarie/ns21toc.txt · Last modified: 2016/03/23 19:30 by Pierre Gilles Lemarié

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