TOPICS IN THE BOOK Mitigating Project Management Factors for Successful Completion of Construction Projects in Nairobi County Factors that Influence Youth Participation in Decision Making in Community Projects in Wajir East District, Wajir County Entrepreneurial Orientation and Small and Medium Enterprises Growth: Empirical Evidence from SMEs in the Manufacturing Sector of Nairobi County, Kenya
Pt. 1. Applications of coding theory to computational complexity. ch. 1. Linear complexity and related complexity measures / Arne Winterhof. ch. 2. Lattice and construction of high coding gain lattices from codes / Mohammd-Reza Sadeghi. ch. 3. Distributed space-time codes with low ML decoding complexity / G. Susinder Rajan and B. Sundar Rajan -- pt. 2. Methods of algebraic combinatorics in coding theory/codes construction and existence. ch. 4. Coding theory and algebraic combinatorics / Michael Huber. ch. 5. Block codes from matrix and group rings / Paul Hurley and Ted Hurley. ch. 6. LDPC and convolutional codes from matrix and group rings / Paul Hurley and Ted Hurley. ch. 7. Search for good linear codes in the class of quasi-cyclic and related codes / Nuh Aydin and Tsvetan Asamov -- pt. 3. Source coding/channel capacity/network coding. ch. 8. Applications of universal source coding to statistical analysis of time series / Boris Ryabko. ch. 9. Introduction to network coding for acyclic and cyclic networks / Ángela I. Barbero and Øyvind Ytrehus. ch. 10. Distributed joint source-channel coding on a multiple access channel / Vinod Sharma and R. Rajesh -- pt. 4. Other selected topics in information and coding theory. ch. 11. Low-density parity-check codes and the related performance analysis methods / Xudong Ma. ch. 12. Variable length codes and finite automata / Marie-Pierre Béal [und weitere]. ch. 13. Decoding and finding the minimum distance with Gröbner Bases : history and new insights / Stanislav Bulygin and Ruud Pellikaan. ch. 14. Cooperative diversity systems for wireless communication / Murat Uysal and Muhammad Mehboob Fareed. ch. 15. Public key cryptography and coding theory / Pascal Véron
An award-winning political journalist for The Atlantic tells the inside story of how the embattled Democratic Party, seeking a direction for its future during the Trump years, successfully regained the White House. The 2020 presidential campaign was a defining moment for America. As Donald Trump and his nativist populism cowed the Republican Party into submission, many Democrats—haunted by Hillary Clinton’s shocking loss in 2016 and the resulting four-year-long identity crisis—were convinced that he would be unbeatable. Their party and the country, it seemed, might never recover. How, then, did Democrats manage to win the presidency, especially after the longest primary race with the biggest field ever? How did they keep themselves united through an internal struggle between newly empowered progressives and establishment forces—playing out against a pandemic, an economic crisis, and a new racial reckoning? Edward-Isaac Dovere’s Battle for the Soul is the searing, fly-on-the-wall account of the Democrats’ journey through recalibration and rebirth. Dovere traces this process: from the early days in the wilderness of the post-Obama era to the jockeying of potential candidates; from the backroom battles and exhausting campaigns to the unlikely triumph of the man few expected to win; and on through the inauguration and the insurrection at the Capitol. Dovere draws on years of on-the-ground reporting and contemporaneous conversations with the key players—whether with Pete Buttigieg in his hotel suite in Des Moines an hour before he won the Iowa caucuses or with Joe Biden in his first-ever interview in the Oval Office—as well as with aides, advisors, and voters. Offering unparalleled access and an insider’s command of the campaign, Battle for the Soul takes a compelling look at the policies, politics, and people, as well as the often absurd process of running for president. This fresh and timely story brings you on the trail, into the private rooms, and along to eavesdrop on critical conversations. You will never see campaigns or this turning point in our history the same way again.
TOPICS IN THE BOOK Dynamics of Corporate Entrepreneurial Initiatives: A Literature Review Effect of Teaching and Learning Approaches on Graduates’ Entrepreneurial Competency for Self-Employment in Tanzania Does Entrepreneurship Development Generate Income? Evidence from Sabon Gari Local Government Area, Kaduna State, Nigeria
This book presents a mathematical analysis of the relationship between the cell biology idea of metabolic networks and the mathematical idea of polyhedral cones. Such cones can be used to describe the set of steady state admissible fluxes through metabolic networks, and consequently they have become important constructs in the field of microbiology. Fundamental objects called elementary flux modes (EFMs) can be described mathematically via convex cone concepts; the fundamental algorithm of this relationship is the Double Description method. While this method has an extended history in the field of computational geometry, this monograph addresses its relatively recent use in the context of cellular metabolism, providing an easy-to-read introduction to a central topic of mathematical systems biology. Metabolic Networks, Elementary Flux Modes, and Polyhedral Cones addresses important topics in the mathematical description of metabolic activity that have not previously appeared in unified form and presents a careful study of the Double Description method in the context of metabolic analysis. It makes mathematical aspects of the material readily accessible to bioengineers and system biologists, and biological aspects readily accessible to mathematicians. This book is intended for readers from both mathematical and biological backgrounds, including mathematicians, engineers, and biologists interested in cell metabolism. It will also be helpful to mathematicians interested in applying computational geometry methods in computational biology as well as for systems biologists and modelers interested in the mathematical and algorithmic foundations of metabolic pathway analysis.
This book presents a mathematical analysis of the relationship between the cell biology idea of metabolic networks and the mathematical idea of polyhedral cones. Such cones can be used to describe the set of steady state admissible fluxes through metabolic networks, and consequently they have become important constructs in the field of microbiology. Fundamental objects called elementary flux modes (EFMs) can be described mathematically via convex cone concepts; the fundamental algorithm of this relationship is the Double Description method. While this method has an extended history in the field of computational geometry, this monograph addresses its relatively recent use in the context of cellular metabolism, providing an easy-to-read introduction to a central topic of mathematical systems biology. Metabolic Networks, Elementary Flux Modes, and Polyhedral Cones addresses important topics in the mathematical description of metabolic activity that have not previously appeared in unified form and presents a careful study of the Double Description method in the context of metabolic analysis. It makes mathematical aspects of the material readily accessible to bioengineers and system biologists, and biological aspects readily accessible to mathematicians. This book is intended for readers from both mathematical and biological backgrounds, including mathematicians, engineers, and biologists interested in cell metabolism. It will also be helpful to mathematicians interested in applying computational geometry methods in computational biology as well as for systems biologists and modelers interested in the mathematical and algorithmic foundations of metabolic pathway analysis.
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