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Nitin Saxena

  • Patent Filed, Commercialized & Granted Data

    Patent Filed, Commercialized & Granted Data

  • Poly-Time Blackbox Identity Testing for Sum of Log-Variate Constant-Width Roabps

    Poly-Time Blackbox Identity Testing for Sum of Log-Variate Constant-Width Roabps

  • Indian Roots of Cryptography

    Indian Roots of Cryptography

  • Lipics-CCC-2021-11.Pdf (1

    Lipics-CCC-2021-11.Pdf (1

  • Classifying Polynomials and Identity Testing

    Classifying Polynomials and Identity Testing

  • Honours Number Theory : the Agrawal-Kayal-Saxena Primality Test

    Honours Number Theory : the Agrawal-Kayal-Saxena Primality Test

  • What Does It Mean That PRIMES Is in P? Popularization and Distortion Revisited

    What Does It Mean That PRIMES Is in P? Popularization and Distortion Revisited

  • CV (Nitin Saxena)

    CV (Nitin Saxena)

  • Chennai Mathematical Institute Annual Report 2011 - 2012 75 76 Chennai Mathematical Institute

    Chennai Mathematical Institute Annual Report 2011 - 2012 75 76 Chennai Mathematical Institute

  • Chennai Mathematical Institute Annual Report 2009 - 2010 75 76 Chennai Mathematical Institute

    Chennai Mathematical Institute Annual Report 2009 - 2010 75 76 Chennai Mathematical Institute

  • Lower-Bounding the Sum of 4Th-Powers of Univariates Leads to Derandomization and Hardness

    Lower-Bounding the Sum of 4Th-Powers of Univariates Leads to Derandomization and Hardness

  • Constructive Non-Commutative Rank Computation Is in Deterministic Polynomial Time∗

    Constructive Non-Commutative Rank Computation Is in Deterministic Polynomial Time∗

  • Convocation Brochure

    Convocation Brochure

  • Topics in Algebraic Geometry’

    Topics in Algebraic Geometry’

  • PRIMES Is in P

    PRIMES Is in P

  • Chennai Mathematical Institute

    Chennai Mathematical Institute

  • Translation of Swayam/Nptel Courses and Swayam Prabha Videos in Regional Languages

    Translation of Swayam/Nptel Courses and Swayam Prabha Videos in Regional Languages

  • Demystifying the Border of Depth-3 Algebraic Circuits

    Demystifying the Border of Depth-3 Algebraic Circuits

Top View
  • CV a Snapshot of My Career
  • Computational Complexity Conference
  • Arithmetic Circuits and Identity Testing
  • International Mathematics Research Notices
  • PRIMES Is in P: a Breakthrough for “Everyman” Folkmar Bornemann
  • PRIMES Is in P
  • Bootstrapping Variables in Algebraic Circuits


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