Beyond Partial Differential Equations On Linear and Quasi-Linear Abs

The present volume is self-contained and introduces to the treatment of linear and nonlinear (quasi-linear) abstract evolution equations by methods from the theory of strongly continuous semigroups. The theoretical part is accessible to graduate students

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Horst Reinhard Beyer

Beyond Partial Differential Equations On Linear and Quasi-Linear Abstract Hyperbolic Evolution Equations

1898

 

             



  

       

                     

     

                                                                                                                                                      

 





    



                                                                                                                                                                                                                               

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