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  <title>Papers by Tejasvi S. Tomar</title>
  <link href="https://www.mefyi.com/papers/"/>
  <link rel="self" href="https://www.mefyi.com/papers/feed.xml"/>
  <id>https://www.mefyi.com/papers/</id>
  <updated>2026-10-19T00:00:00Z</updated>
  <author><name>Tejasvi Singh Tomar</name><uri>https://www.mefyi.com/</uri></author>
  <entry>
    <title>A matching threshold of 1.6×10⁻³ for the rotated surface code under circuit-level noise</title>
    <link href="https://www.mefyi.com/papers/surface-code-matching-threshold/"/>
    <id>https://www.mefyi.com/papers/surface-code-matching-threshold/</id>
    <updated>2026-10-19T00:00:00Z</updated>
    <summary>For the rotated surface code under circuit-level noise, the logical error rate of matching decays exponentially in the distance whenever p ≤ 1.6×10⁻³.</summary>
  </entry>
  <entry>
    <title>Sorting networks on 13 inputs need at least 44 comparators</title>
    <link href="https://www.mefyi.com/papers/sorting-networks-13-inputs/"/>
    <id>https://www.mefyi.com/papers/sorting-networks-13-inputs/</id>
    <updated>2026-10-18T00:00:00Z</updated>
    <summary>Raises the proved lower bound for 13 inputs from 43 to 44 comparators.</summary>
  </entry>
  <entry>
    <title>Area law for three-dimensional U(1) lattice gauge theory with the Wilson action at every coupling</title>
    <link href="https://www.mefyi.com/papers/u1-wilson-area-law/"/>
    <id>https://www.mefyi.com/papers/u1-wilson-area-law/</id>
    <updated>2026-10-18T00:00:00Z</updated>
    <summary>Three-dimensional U(1) lattice gauge theory with the Wilson action confines static charges at every coupling.</summary>
  </entry>
  <entry>
    <title>Smale&#x27;s sixth problem for six bodies in the plane: finiteness of central configurations for generic masses, with a proof formalized in Lean</title>
    <link href="https://www.mefyi.com/papers/smale-6-six-body-generic/"/>
    <id>https://www.mefyi.com/papers/smale-6-six-body-generic/</id>
    <updated>2026-10-17T00:00:00Z</updated>
    <summary>Finiteness for six bodies in the plane at generic masses, outside a proper algebraic subset of the mass space.</summary>
  </entry>
  <entry>
    <title>Complex solution sets of the planar five-body problem at special masses</title>
    <link href="https://www.mefyi.com/papers/five-body-complex-solution-sets/"/>
    <id>https://www.mefyi.com/papers/five-body-complex-solution-sets/</id>
    <updated>2026-10-17T00:00:00Z</updated>
    <summary>Explicit complex solution sets at three special mass vectors, one of which carries a continuum of complex solutions. Finiteness at these masses follows without counting.</summary>
  </entry>
  <entry>
    <title>A formal proof in Lean of the finiteness of planar central configurations of five bodies</title>
    <link href="https://www.mefyi.com/papers/smale-6-five-body-lean/"/>
    <id>https://www.mefyi.com/papers/smale-6-five-body-lean/</id>
    <updated>2026-10-16T00:00:00Z</updated>
    <summary>The Lean 4 and Mathlib formalization of the five-body theorem, checked by the kernel and by two independent kernels.</summary>
  </entry>
  <entry>
    <title>The number of planar central configurations of four bodies</title>
    <link href="https://www.mefyi.com/papers/four-body-cc-count/"/>
    <id>https://www.mefyi.com/papers/four-body-cc-count/</id>
    <updated>2026-10-10T00:00:00Z</updated>
    <summary>The number of four-body central configurations for all masses outside a closed null set: always even, between 32 and 50.</summary>
  </entry>
  <entry>
    <title>Smale&#x27;s sixth problem for five bodies in the plane, with a proof formalized in Lean</title>
    <link href="https://www.mefyi.com/papers/smale-6-five-body/"/>
    <id>https://www.mefyi.com/papers/smale-6-five-body/</id>
    <updated>2026-10-09T00:00:00Z</updated>
    <summary>Every choice of five positive masses gives finitely many planar central configurations, up to similarity.</summary>
  </entry>
  <entry>
    <title>The rank of 3×3 matrix multiplication over F2 is 23</title>
    <link href="https://www.mefyi.com/papers/rank-3x3-matmul-f2/"/>
    <id>https://www.mefyi.com/papers/rank-3x3-matmul-f2/</id>
    <updated>2026-10-08T00:00:00Z</updated>
    <summary>Laderman&#x27;s algorithm uses the fewest multiplications among all bilinear algorithms over F2.</summary>
  </entry>
  <entry>
    <title>Uniqueness of four-body convex central configurations for all masses</title>
    <link href="https://www.mefyi.com/papers/four-body-convex-uniqueness/"/>
    <id>https://www.mefyi.com/papers/four-body-convex-uniqueness/</id>
    <updated>2026-09-27T00:00:00Z</updated>
    <summary>For any four positive masses and any cyclic ordering of the bodies there is exactly one strictly convex central configuration with that ordering, up to similarity.</summary>
  </entry>
  <entry>
    <title>Operon Finder: A Deep Learning-based Web Server for Accurate Prediction of Prokaryotic Operons</title>
    <link href="https://www.mefyi.com/papers/operon-finder/"/>
    <id>https://www.mefyi.com/papers/operon-finder/</id>
    <updated>2023-07-15T00:00:00Z</updated>
    <summary>A web server that predicts operons in prokaryotic genomes with a deep-learning model.</summary>
  </entry>
  <entry>
    <title>A resource-efficient deep learning framework for pest and disease detection in plants</title>
    <link href="https://www.mefyi.com/papers/plant-pest-disease-detection/"/>
    <id>https://www.mefyi.com/papers/plant-pest-disease-detection/</id>
    <updated>2020-08-31T00:00:00Z</updated>
    <summary>A lightweight MobileNetV2-based model that identifies plant pests and diseases, optimized to run on Android.</summary>
  </entry>
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