Search Results - "Kneipp, Marco A. C."

Dark monopoles in Grand Unified Theories by Deglmann, Maria de Lourdes Z. P., Kneipp, Marco A. C.

“…A bstract We consider a Yang-Mills-Higgs theory with gauge group G = SU( n ) broken to G v = [SU( p ) × SU( n − p ) × U(1)]/ Z by a Higgs field in the adjoint…”
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Dark Monopoles in Grand Unified Theories by Deglmann, Maria de Lourdes Z. P, Kneipp, Marco A. C

“…J. High Energ. Phys. (2019) 2019: 13 We consider a Yang-Mills-Higgs theory with gauge group $G=SU(n)$ broken to $G_{v} = [SU(p)\times SU(n-p)\times U(1)]/Z$ by…”
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Asymptotic stability analysis for SU(n) dark monopoles by Deglmann, M.L., Kneipp, Marco A.C.

“…We analyze the asymptotic stability of the SU(n) Dark Monopole solutions and we show that there are unstable modes associated with them. We obtain the explicit…”
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New Z(3) strings by Kneipp, Marco A. C, Liebgott, Paulo J

“…Physics Letters B 763 (2016) 186-189 We consider a Yang-Mills-Higgs theory with the gauge group SU(3) broken to its center Z(3) by two scalar fields in the…”
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New Z3 strings by Kneipp, Marco A.C., Liebgott, Paulo J.

“…We consider a Yang–Mills–Higgs theory with the gauge group SU(3) broken to its center Z3 by two scalar fields in the adjoint representation and obtain new Z3…”
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BPS Z(2) monopoles and N=2 SU(n) superconformal field theories on the Higgs branch by Kneipp, Marco A. C, Liebgott, Paulo J

“…Phys. Rev. D 87, 025024 (2013) We obtain BPS Z(2) monopole solutions in Yang-Mills-Higgs theories with the gauge group SU(n) broken to Spin(n)/Z(2) by a scalar…”
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Solitons and vertex operators in twisted affine Toda field theories by Kneipp, Marco A. C., Olive, David I.

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BPS Z(N) String Tensions, Sine Law and Casimir Scaling and Integrable Field Theories by Kneipp, Marco A. C

“…Phys.Rev.D76:125010,2007 We consider a Yang-Mills-Higgs theory with spontaneous symmetry breaking of the gauge group G -> U(1)^r -> C(G), with C(G) being the…”
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Hitchin's equations and integrability of BPS Z(N) strings in Yang-Mills theories by Kneipp, Marco A. C

“…JHEP 0811:049,2008 We show that Z(N) string's BPS equations are equivalent to the Hitchin's equations (or self-duality equation) and also to the zero curvature…”
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Z(2) monopoles in SU(n) Yang-Mills-Higgs theories by Kneipp, Marco A. C, Liebgott, Paulo J

“…Phys.Rev.D81:045007,2010 Z(n) monopoles are important for the understanding of Goddard-Nuyts-Olive duality when the scalar field is not in the adjoint…”
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BPS string solutions in non-Abelian Yang-Mills theories and confinement by Kneipp, Marco A. C., Brockill, Patrick

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Asymptotic Stability Analysis for $SU(n)$ Dark Monopoles by Deglmann, M. L, Kneipp, Marco A. C

“…We analyze the asymptotic stability of the $SU(n)$ Dark Monopole solutions and we show that there are unstable modes associated with them. We obtain the…”
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BPS Z sub(2) monopoles and N = 2 SU(n) superconformal field theories on the Higgs branch by Kneipp, Marco A C, Liebgott, Paulo J

“…We obtain Bogomolny-Prasad-Sommerfield Z sub(2) monopole solutions in Yang-Mills-Higgs theories with the gauge group SU(n) broken to Spin(n)/Z sub(2) by a…”
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BPS Z 2 monopoles and N = 2 S U ( n ) superconformal field theories on the Higgs branch by Kneipp, Marco A. C., Liebgott, Paulo J.

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BPS Z N string tensions, sine law and Casimir scaling, and integrable field theories by Kneipp, Marco A. C.

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Z 2 monopoles in S U ( n ) Yang-Mills-Higgs theories by Kneipp, Marco A. C., Liebgott, Paulo J.

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Color superconductivity, Z N flux tubes, and monopole confinement in deformed N = 2 super Yang-Mills theories by Kneipp, Marco A. C.

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Color superconductivity, BPS strings and monopole confinement in N=2 and N=4 super Yang-Mills theories by Kneipp, Marco A. C

“…Braz.J.Phys. 34 (2004) 1335-1342 We review some recent developments on BPS string solutions and monopole confinement in the Higgs or (color) superconducting…”
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Color superconductivity, Z_N flux tubes and monopole confinement in deformed N=2 super Yang-Mills theories by Kneipp, Marco A. C

“…Phys.Rev. D69 (2004) 045007 We study the Z_N flux tubes and monopole confinement in deformed N=2* super Yang-Mills theories. In order to do that we consider an…”
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Z k string fluxes and monopole confinement in non-Abelian theories by Kneipp, Marco A. C.

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