量子电动力学中通过非对易生成级数的数学重整化
Mathematical renormalization in quantum electrodynamics via noncommutative generating series
摘要:
本文利用非对易形式幂级数方法研究了量子电动力学中非线性微分方程解在$\{0,1,+\infty\}$中奇点处的重整化的组合性质。
英文摘要:
In this work, we focus on on the approach by noncommutative formal power series to study the combinatorial aspects of the renormalization at the singularities in $\{0,1,+\infty\}$ of the solutions of nonlinear differential equations involved in quantum electrodynamics.
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