This book is about writing in the professional mathematical environment. There are few people equal to this task, yet Steven Krantz is one who qualifies....
The calculus of variations is used to find functions that optimize quantities expressed in terms of integrals. Optimal control theory seeks to find functions that...
Advanced Calculus Is Intended As A Text For Courses That Furnish The Backbone Of The Student'S Undergraduate Education In Mathematical Analysis. The Goal Is To...
This book, based on a firstyear graduate course the author taught at the University of Wisconsin, contains more than enough material for a twosemester graduatelevel...
An algebraic prelude Continuity of automorphisms and derivations $C^*$algebra axiomatics and basic results Derivations of $C^*$algebras Homogeneous $C^*$algebras CCRalgebras $W^*$ and $AW^*$algebras Miscellany Mappings preserving...
This volume contains original research and survey articles stemming from the Euroconference 'Algebraic and Geometric Combinatorics'. The papers discuss a wide range of problems that...
In This Book, Miranda Takes The Approach That Algebraic Curves Are Best Encountered For The First Time Over The Complex Numbers, Where The Reader'S Classical...
In this book, Miranda takes the approach that algebraic curves are best encountered for the first time over the complex numbers, where the reader's classical...
Algebraic geometry plays an important role in several branches of science and technology. This is the last of three volumes by Kenji Ueno algebraic geometry....
Students often find, in setting out to study algebraic geometry, that most of the serious textbooks on the subject require knowledge of ring theory, field...
This book is written as a textbook on algebraic topology. The first part covers the material for two introductory courses about homotopy and homology. The...
Motivated by questions about which functions could be represented by Dirichlet series, Harald Bohr founded the theory of almost periodic functions in the 1920s. This...
Symplectic geometry is a central topic of current research in mathematics. Indeed, symplectic methods are key ingredients in the study of dynamical systems, differential equations,...
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This book is about writing in the professional mathematical environment. There are few people equal to this task, yet Steven Krantz is one who qualifies....
The calculus of variations is used to find functions that optimize quantities expressed in terms of integrals. Optimal control theory seeks to find functions that...
Advanced Calculus Is Intended As A Text For Courses That Furnish The Backbone Of The Student'S Undergraduate Education In Mathematical Analysis. The Goal Is To...
This book, based on a firstyear graduate course the author taught at the University of Wisconsin, contains more than enough material for a twosemester graduatelevel...
An algebraic prelude Continuity of automorphisms and derivations $C^*$algebra axiomatics and basic results Derivations of $C^*$algebras Homogeneous $C^*$algebras CCRalgebras $W^*$ and $AW^*$algebras Miscellany Mappings preserving...
This volume contains original research and survey articles stemming from the Euroconference 'Algebraic and Geometric Combinatorics'. The papers discuss a wide range of problems that...
In This Book, Miranda Takes The Approach That Algebraic Curves Are Best Encountered For The First Time Over The Complex Numbers, Where The Reader'S Classical...
In this book, Miranda takes the approach that algebraic curves are best encountered for the first time over the complex numbers, where the reader's classical...
Algebraic geometry plays an important role in several branches of science and technology. This is the last of three volumes by Kenji Ueno algebraic geometry....
Students often find, in setting out to study algebraic geometry, that most of the serious textbooks on the subject require knowledge of ring theory, field...
This book is written as a textbook on algebraic topology. The first part covers the material for two introductory courses about homotopy and homology. The...
Motivated by questions about which functions could be represented by Dirichlet series, Harald Bohr founded the theory of almost periodic functions in the 1920s. This...
Symplectic geometry is a central topic of current research in mathematics. Indeed, symplectic methods are key ingredients in the study of dynamical systems, differential equations,...
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