Analysis and linear algebra for finance part II

Patrick Roger Analysis and Linear Algebra for Finance: Part II Patrick ROGER LaRGE Research Center EM Strasbourg Business School University of Strasbourg Download free eBooks at bookboo

Patrick Roger

Analysis and Linear Algebra for Finance: Part II

Patrick ROGER LaRGE Research Center

EM Strasbourg Business School University of Strasbourg

Download free eBooks at bookboon.com

Analysis and Linear Algebra for Finance: Part II

First edition

© 2013 Patrick Roger & bookboon.com (Ventus Publishing ApS)

ISBN 978-87-403-0429-9

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Analysis and Linear Algebra for Finance: Part II

4

Contents

Contents

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Analysis and Linear Algebra for Finance: Part II

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Analysis and Linear Algebra for Finance: Part II

6

Introduction



              

            

          

           

          

           

      

         

           

              

        

    

            

         

        

          

          

         

     

          

            

           

           

        

          

          

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Analysis and Linear Algebra for Finance: Part II

7

Vector spaces and linear mappings

 

   



          

           

          

              

              

   

         

             

          

           

          

           

           

          

           

            

           



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Analysis and Linear Algebra for Finance: Part II

8

Vector spaces and linear mappings

       

        

          

              

          

   

         

           

          

         

           

            

      



      

             

             

           



      

       

   

          

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