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Infinities in Quantum Field Theory and in Classical Computing: Renormalization Program

机译：量子场理论及古典计算中的信息：重新运算规划

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Yuri I. Manin;
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年度 2010
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1. QUANTUM STRUCTURE OF FIELD THEORY AND STANDARD MODEL BASED ON INFINITY-FREE LOOP REGULARIZATION/RENORMALIZATION [J] . YUE-LIANG WU International Journal of Modern Physics, A. Particles and Fields, Gravitation, Cosmology . 2014,第3a4期

机译：基于无穷循环再调整/归一化的场论和标准模型的量子结构
2. Symmetry principle preserving and infinity free regularization and renormalization of quantum field theories and the mass gap [J] . Wu YL. International Journal of Modern Physics, A. Particles and Fields, Gravitation, Cosmology . 2003,第29期

机译：对称原理的保留和量子场理论与质量间隙的无穷正则化和重正则化
3. The development of renormalization group methods for particle physics: Formal analogies between classical statistical mechanics and quantum field theory [J] . Fraser Doreen Synthese: An International Journal for Epistemology, Methodology and Philosophy of Science . 2020,第7期

机译：粒子物理学重整化群方法的发展：经典统计力学与量子场理论的正式类比
4. Infinities in Quantum Field Theory and in Classical Computing: Renormalization Program [C] . Yuri I. Manin Programs, proofs, processes . 2010

机译：量子场论和经典计算中的无穷：重整化程序
5. Philosophy of Science Made Effective: Realism, Reduction, and the Renormalization Group in Quantum Field Theory [D] . Williams, Porter 2016

机译：科学哲学取得了成功：量子场论中的现实主义，还原论和重整化群
6. Response to Commentary on Force-field functor theory: classical force-fields which reproduce equilibrium quantum distributions [O] . Ryan Babbush, John A. Parkhill, Alán Aspuru-Guzik 2013

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7. Avoiding infinity in Quantum field theory without use of renormalization [O] . Biswaranjan Dikshit 2019

机译：在不使用重新运行的情况下避免量子场理论中的无限远
8. Renormalization in Quantum Field Theory and the Riemann-Hilbert Problem II: TheBeta-Function, Diffeomorphisms and the Renormalization Group [R] . Connes, A., Kreimer, D. 2000

机译：量子场论中的重整化和Riemann-Hilbert问题II：贝塔函数，微分同胚和重整化群

Infinities in Quantum Field Theory and in Classical Computing: Renormalization Program

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