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Edward Frenkel

    Edward Frenkel is a leading mathematician whose work bridges representation theory, algebraic geometry, and mathematical physics. His research delves into the profound connections within the Langlands program, linking abstract mathematical structures to representation theory, integrable systems, geometry, and physics. Frenkel also explores the hidden patterns of reality, investigating the bridges between the mathematical world and quantum field theory. His approach to mathematics is driven by a desire to understand the universe's underlying order and beauty.

    Edward Frenkel
    Láska a matematika: Srdce skryté skutečnosti
    Láska a matematika
    Amour et maths
    Liebe und Mathematik
    Love and math : the heart of hidden reality
    Langlands Correspondence for Loop Groups
    • 2013
      3.7(2841)Add rating

      "Love and Math tells the two intertwined stories of mathematics and the adventure of one man in learning it. The result is a story about how he became one of the twenty-first century's leading mathematicians, working on one of the biggest ideas to come out of mathematics in the last 50 years: the Langlands Program. As Frenkel proves, a mathematical formula can be as elegant and beautiful as a painting, a poem, or a piece of music. And the process of creating new mathematics is just that, an artistic pursuit--a deeply personal experience, which requires passion, dedication, and love. In Love and Math, Frenkel shows readers the aesthetic--and the truly powerful--side of mathematics, and enables appreciation of the field even from those who have long been terrified by it."--

      Love and math : the heart of hidden reality
    • 2007

      Langlands Correspondence for Loop Groups

      • 396 pages
      • 14 hours of reading

      Focusing on the geometric Langlands Correspondence for Loop Groups, this book presents a fresh approach utilizing affine Kac-Moody algebras. It connects Number Theory, Automorphic Representations, Geometry, and Quantum Field Theory, revealing new insights into Langlands dualities and their applications in Representation Theory of Infinite-dimensional Algebras. Written for advanced undergraduates and beginning graduate students, it builds the theory from the ground up, defining concepts and proving essential results, while also presenting open problems for future research.

      Langlands Correspondence for Loop Groups