蒋从国系列理论物理原创成果集(2026)

本项目收录了蒋从国在2026年完成的多项理论物理与数学原创成果,包含纯数学猜想证明、物理模型推导,以及原创量子引力框架三部分。所有成果均已公开,以促进相关领域的讨论与研究。 ### 收录内容列表 1. **霍奇猜想纯数学完整证明**:基于ZFC公理体系,融合Fargues-Scholze几何的条件性证明方案。 2. **霍奇猜想与布洛赫-贝林森猜想关联证明**:探索高维代数簇的分类对偶视角。 3. **黎曼猜想条件性证明**:纯数学框架下的严格推导。 4. **米尔斯质量间隙问题的完整推导**:基于非阿贝尔规范场论的非微扰分析。 5. **从玻尔兹曼熵到爱因斯坦场方程的推导**:基于因果集理论的严格推导,揭示引力的统计涌现本质。 6. **万有理论数学推导**:基础统一框架的形式化构建。 7. **量子引力扳手(QGW)融合模型**:本人原创的量子引力统一框架,用于解决量子力学与广义相对论的兼容性问题,配套有参数校准与物理验证文件。 ### 关于文件 - 每一项成果均同时上传了最终PDF版本与LaTeX源码(`.tex`),以保证推导过程的透明性与可复现性。 - 平台生成的MD5校验码已对所有文件进行了版本锁定,确保内容不被篡改。This project collects original theoretical physics and mathematics works completed by Jiang Congguo in 2026, including three categories: pure mathematical conjecture proofs, physical model derivations, and original quantum gravity frameworks. All works have been publicly released to facilitate discussions and research in relevant fields. ### List of Included Works 1. **Complete Proof of the Hodge Conjecture in Pure Mathematics**: A conditional proof framework based on the ZFC axiomatic system, integrating Fargues-Scholze geometry. 2. **Associated Proof of the Hodge Conjecture and the Bloch-Beilinson Conjecture**: Exploring the categorical duality perspective for the classification of high-dimensional algebraic varieties. 3. **Conditional Proof of the Riemann Hypothesis**: A rigorous derivation within a pure mathematical framework. 4. **Complete Derivation of the Yang-Mills Mass Gap Problem**: Non-perturbative analysis based on non-Abelian gauge field theory. 5. **Derivation from Boltzmann Entropy to Einstein Field Equations**: A rigorous derivation based on causal set theory, revealing the statistical emergent nature of gravity. 6. **Mathematical Derivation of the Theory of Everything (ToE)**: Formal construction of a foundational unifying framework. 7. **Quantum Gravity Wrench (QGW) Fusion Model**: An original unified quantum gravity framework developed by the author to address the compatibility issue between quantum mechanics and general relativity, accompanied by parameter calibration and physical validation documents. ### About the Files - Final PDF versions and LaTeX source files (`.tex`) are uploaded for each work, ensuring the transparency and reproducibility of the derivation processes. - MD5 check codes generated by the platform have locked the versions of all files, ensuring that the content has not been tampered with.