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WhatsApp: +86 18203695377WEBNov 6, 2022 · View PDF Abstract: Here we prove a global gaugeinvariant radiation estimates for the perturbations of the 3+1 dimensional Minkowski spacetime in the presence of YangMills sources. In particular, we obtain a novel gauge invariant estimate for the YangMills fields coupled to gravity in a double null framework in the Causal .
WhatsApp: +86 18203695377WEBJan 18, 2013 · A deformation theory for the coupled KahlerYangMills equations is defined, generalizing work of Sz,kelyhidi on constant scalar curvature Kahler metrics and used to find new solutions of the equations via deformation of the complex structure of a polarized manifold endowed with a holomorphic vector bundle. In this work, we define a .
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WhatsApp: +86 18203695377WEBMar 1, 2008 · Vortices and coupled vortices arise from YangMillsHiggs theories and can be viewed as generalizations or analogues to YangMills connections and, in particular, HermitianYangMills connections.
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WhatsApp: +86 18203695377WEBWe study the Cauchy problem for minimally coupled classical YangMills and scalar fields inn+1 dimensional spacetime in the temporal prove the existence and uniqueness of solutions for small time intervals and for then develop a general theory of solutions in local spaces and extend the previous local (in time) results to this .
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WhatsApp: +86 18203695377WEBMay 18, 2011 · Download PDF Abstract: It is shown that in the static, spherically symmetric spacetime the problem of metric f(R) gravity coupled with nonlinear YangMills (YM) field constructed from the WuYang ansatz as source, can be solved in all dimensions. By nonlinearity it is meant that the YM Lagrangian depends arbitrarily on its invariant. A .
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WhatsApp: +86 18203695377WEBNov 30, 2021 · We consider the classical Yang–Mills system coupled with a Dirac equation in 3+1 dimensions in temporal gauge. Using that most of the nonlinear terms fulfill a null condition we prove local wellposedness for small data with minimal regularity assumptions. This problem for smooth data was solved forty years ago by Y. ChoquetBruhat and D. .
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