analysis and linear algebra for finance 1

Patrick RogerAnalysis and Linear Algebra for Finance: Part I Download free books at... Download free eBooks at bookboon.com2 Patrick Roger Analysis and Linear Algebra for Finance: Part I

Patrick Roger

Analysis and Linear Algebra for Finance: Part I

Download free books at

Download free eBooks at bookboon.com

2

Patrick Roger

Analysis and Linear Algebra for Finance: Part I

Patrick ROGER LaRGE Research Center

EM Strasbourg Business School University of Strasbourg

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3

Analysis and Linear Algebra for Finance: Part I

First edition

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

ISBN 978-87-403-0412-1

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Analysis and Linear Algebra for Finance: Part I

4

Contents

Contents

1.4 Topology of

             

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

                

              

  

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

           

         

           

             

           

    

              

              

           

   

          

              

      

                 

                   

           

         

               

               

25

2 Functions of one variable 43

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Analysis and Linear Algebra for Finance: Part I

5

Contents

360°

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Analysis and Linear Algebra for Finance: Part I

6

Introduction



             

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

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

           

          

          

            

         

          

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

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

           

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

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

          

             

         



           

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

          

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

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

             

           

  

           

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Analysis and Linear Algebra for Finance: Part I

7

Preliminaries

 



         

          

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

        

          

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

             

          

 

        

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

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

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

         

            

             

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

            

           



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Analysis and Linear Algebra for Finance: Part I

8

Preliminaries

            

          

            

        

   

            

           

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

              

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

           

       

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

         

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

           

            

    

   

             

      

                   



             

   

              

      

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Analysis and Linear Algebra for Finance: Part I

9

Preliminaries

                    



            



               

  

                  

               

      

           

  

       

              

       

 

        

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

             

             

              

  

             

    

               

               

             