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researcher

Jun Guo

5 papers hereh-index 00 citations6 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author2
  • middle author3

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.AC2
  • cs.AI1
  • cs.LO1
  • math.CO1
same name
  • Jun Guo — 8 papers, h 6
  • Jun Guo — 4 papers, h 5
  • Jun Guo — 3 papers, h 1
  • Jun Guo — 3 papers, h 2
  • Jun Guo — 2 papers, h 0
  • Jun Guo — 2 papers, h 1

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators

5 papers

cs.AI2026

MechGeo: Autoformalizing and Proving Euclidean Geometry in Lean 4

Hao Shen, Junyu Guo, Tian Cui +2

We present MechGeo, a Mathlib native agentic framework that jointly addresses faithful autoformalization and certified proof construction for Euclidean geometry. In this framework,…

math.AC2026

Formalizing Wu-Ritt Method in Lean 4

Yuxuan Xiao, Hao Shen, Junyu Guo +2

We formalize the Wu-Ritt characteristic set method for the triangular decomposition of polynomial systems in the Lean 4 theorem prover. Our development includes the core algebraic…

cs.LO2026

Automated Tactics for Polynomial Reasoning in Lean 4

Hao Shen, Junyu Guo, Junqi Liu +1

Applying Gröbner basis theory to concrete problems in Lean 4 remains difficult since the current formalization of multivariate polynomials is based on a non-computable representat…

math.AC2026

Formalizing Gröbner Basis Theory in Lean

Junyu Guo, Hao Shen, Junqi Liu +1

We present a formalization of Gröbner basis theory in Lean 4, built on top of Mathlib's infrastructure for multivariate polynomials and monomial orders. Our development covers the…

math.CO2025

Vector spaces over finite commutative rings

Jun Guo, Junli Liu, Qiuli Xu

Vector spaces over finite fields and Anzahl formulas of subspaces were studied by Wan (Geometry of Classical Groups over Finite Fields, Science Press, 2002). As a generalization, w…

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