Discrete Mathematics provides key concepts and a solid, rigorous foundation in mathematical reasoning. Appropriate for undergraduate as well as a starting point for more advanced class, the resource offers a logical progression through key topics without assuming any background in algebra or computational skills and without duplicating what they will learn in higher level courses. The book is designed as an accessible introduction for students in mathematics or computer science as it explores questions that test the understanding of proof strategies, such as mathematical induction. For students interested to dive into this subject, the text offers a rigorous introduction to mathematical thought through useful examples and exercises. Provides a class-tested reference used on multiple years Includes many exercises and helpful guided solutions to aid student comprehension and practice Appropriate for undergraduate courses and for students with no background in algebra or computational skills
This book presents rigidity theory in a historical context. The combinatorial aspects of rigidity are isolated and framed in terms of a special class of matroids, which are a natural generalization of the connectivity matroid of a graph. The book includes an introduction to matroid theory and an extensive study of planar rigidity. The final chapter is devoted to higher dimensional rigidity, highlighting the main open questions. Also included is an extensive annotated bibiolography with over 150 entries. The book is aimed at graduate students and researchers in graph theory and combinatorics or in fields which apply the structural aspects of these subjects in architecture and engineering. Accessible to those who have had an introduction to graph theory at the senior or graduate level, the book would be suitable for a graduate course in graph theory.
Discrete Mathematics provides key concepts and a solid, rigorous foundation in mathematical reasoning. Appropriate for undergraduate as well as a starting point for more advanced class, the resource offers a logical progression through key topics without assuming any background in algebra or computational skills and without duplicating what they will learn in higher level courses. The book is designed as an accessible introduction for students in mathematics or computer science as it explores questions that test the understanding of proof strategies, such as mathematical induction. For students interested to dive into this subject, the text offers a rigorous introduction to mathematical thought through useful examples and exercises. Provides a class-tested reference used on multiple years Includes many exercises and helpful guided solutions to aid student comprehension and practice Appropriate for undergraduate courses and for students with no background in algebra or computational skills
This book presents rigidity theory in a historical context. The combinatorial aspects of rigidity are isolated and framed in terms of a special class of matroids, which are a natural generalization of the connectivity matroid of a graph. The book includes an introduction to matroid theory and an extensive study of planar rigidity. The final chapter is devoted to higher dimensional rigidity, highlighting the main open questions. Also included is an extensive annotated bibiolography with over 150 entries. The book is aimed at graduate students and researchers in graph theory and combinatorics or in fields which apply the structural aspects of these subjects in architecture and engineering. Accessible to those who have had an introduction to graph theory at the senior or graduate level, the book would be suitable for a graduate course in graph theory.
Herman Rothman arrived in Britain from Germany as a Jewish refugee in 1939, on the eve of the Second World War. He volunteered for HM Forces, serving in the Intelligence Corps, and in 1945 was posted to Westertimke and Fallingbostel prisoner of war camps to interrogate high-ranking Nazi war criminals. When papers were discovered sewn into the shoulders of a jacket belonging to Heinz Lorenz, who had been Joseph Goebbels' press secretary, he and a team of four others were charged with translating them under conditions of the deepest secrecy. The documents turned out to be the originals of Hitler's personal and political wills, and Goebbels' addendum. Later, in Rotenburg hospital, Rothman interrogated Hermann Karnau, who had been a police guard in Hitler's bunker, to establish informaiton about the Fuhrer's death. 'Hitler's Will' is the amazing true story of Herman Rothman's remarkable life, including how he managed to escape from Nazi Germany before the War began, and his role in bringing to light Hitler's personal and political testaments.
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