Convexity and its Applications in Discrete and Continuous Optimization
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Convexity and its Applications in Discrete and Continuous Optimization\nby Amitabh Basu\nHardback\nEnglish\n\nDelivery\nUsually delivered in 2\u20133 working days (dispatched today if ordered before 3pm).\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Amitabh Basu\nTitle: Convexity and its Applications in Discrete and Continuous Optimization\nFormat: Hardback\nLanguage: English\nPublisher: Cambridge University Press\nPublication year: 2025\nISBN-13: 9781108837590\nISBN-10: 110883759X\n\n------------------------------\nDescription\n------------------------------\nUsing a pedagogical, unified approach, this book presents both the analytic and combinatorial aspects of convexity and its applications in optimization. On the structural side, this is done via an exposition of classical convex analysis and geometry, along with polyhedral theory and geometry of numbers. On th.
Convexity and its Applications in Discrete and Continuous Optimization
Convexity and its Applications in Discrete and Continuous Optimization\nby Amitabh Basu\nHardback\nEnglish\n\nDelivery\nUsually delivered in 2\u20133 working days (dispatched today if ordered before 3pm).\n\nBrand new copy from BookCurl \u2013 the UK independent online bookseller.\n\n------------------------------\nBook details\n------------------------------\nAuthor: Amitabh Basu\nTitle: Convexity and its Applications in Discrete and Continuous Optimization\nFormat: Hardback\nLanguage: English\nPublisher: Cambridge University Press\nPublication year: 2025\nISBN-13: 9781108837590\nISBN-10: 110883759X\n\n------------------------------\nDescription\n------------------------------\nUsing a pedagogical, unified approach, this book presents both the analytic and combinatorial aspects of convexity and its applications in optimization. On the structural side, this is done via an exposition of classical convex analysis and geometry, along with polyhedral theory and geometry of numbers. On th.
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