collaborators

13 papers

math.RA2026

A curvature-regularized variational problem with an area constraint

Chandrasekhar Gokavarapu

Interlocking interfaces are commonly employed to mitigate relative sliding under shear.Indeed, Their geometry is typically selected on grounds of fabrication convenience rather tha…

math.RA2026

Massively Parallel Reductions in Multivariate Polynomial Systems: Bridging the Symbolic Preprocessing Gap on GPGPU Architectures

Chandrasekhar Gokavarapu

Gröbner basis computation over multivariate polynomial rings remains one of the most powerful yet computationally hostile primitives in symbolic computation. While modern algorithm…

math.RA2025

Derived Gamma Geometry II: Stable -Categories of Gamma-Modules, Derived Monoidal Structures, and Obstructions to Binary Shadows

Chandrasekhar Gokavarapu

Let \(\T\) be a commutative ternary \(\Gm\)-semiring in the sense of the triadic, \(\Gm\)-parametrized multiplication \(\{a,b,c\}_γ\). Building on the affine \(\Gm\)-spectrum \(\Sp…

math.GM2025

Unified Geometric, Fuzzy, and Computational Framework for Ternary Gamma Semirings

Chandrasekhar Gokavarapu, D Madhusudhana Rao

Aim. This paper (Paper D) unifies the ideal-theoretic, computational, and homological layers developed in Papers A (Rao 2025), B (Rao 2025), and C (Rao 2025) into a geometric frame…

math.RA2025

Sheaf Theory and Derived Gamma Geometry over the Non-Commutative Gamma Spectrum

Chandrasekhar Gokavarapu

We develop the geometric and homological framework for non-commutative -ary -semirings by constructing a sheaf and derived theory over their non-commutative -spectrum. Sta…

math.RA2025

Derived Functors, Resolutions, and Homological Dualities in n-ary Gamma-Semirings

Chandrasekhar Gokavarapu

This paper develops the homological backbone of the theory of non-commutative -ary -semirings. Starting from an -ary -semiring and its -ideals, we wo…