1998
DOI: 10.1016/s0370-2693(98)00588-7
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3-String junction and BPS saturated solutions in SU(3) supersymmetric Yang-Mills theory

Abstract: We construct BPS saturated regular configurations of N = 4 SU(3) supersymmetric Yang-Mills theory carrying non-parallel electric and magnetic charges. These field theory BPS states correspond to the string theory BPS states of 3-string junctions connecting three different D3-branes by regarding the N = 4 supersymmetric Yang-Mills theory as an effective field theory on parallel D3-branes.

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Cited by 58 publications
(112 citation statements)
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References 23 publications
(27 reference statements)
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“…Thus the P must commute with a everywhere and the last term in Eq. (7.1.23) drops out, yielding [179,181] Finally, recall that in Section 3.3 we showed that a 1/4-BPS solution of the N = 4 theory was obtained by requiring that all but two scalar fields vanish and that the remaining two satisfy Eq. (3.3.12).…”
Section: Primary and Secondary Bps Equationsmentioning
confidence: 90%
“…Thus the P must commute with a everywhere and the last term in Eq. (7.1.23) drops out, yielding [179,181] Finally, recall that in Section 3.3 we showed that a 1/4-BPS solution of the N = 4 theory was obtained by requiring that all but two scalar fields vanish and that the remaining two satisfy Eq. (3.3.12).…”
Section: Primary and Secondary Bps Equationsmentioning
confidence: 90%
“…We will choose the simple roots β p by requiring h Ip b I β p > 0 for the maximal symmetry breaking 2 case along φ I b I . The saturation of the bound occurs if [4][5][6][7][8] where we used the Bogomol'nyi equation and the definitions of charges.…”
Section: Multi-pronged Strings and Their Moduli Spacementioning
confidence: 99%
“…With more than two D3-branes, we can have the string junction configurations [1] that preserve only 1/4 of the supersymmetries [2,3]. The condition for the string junction configurations gives the set of field equations describing the corresponding BPS states of the gauge theory [3][4][5][6][7][8]. In addition to the first order differential equations describing the 1/2 BPS states of monopoles, the string junction needs a second order equation of the Gauss law.…”
Section: Introductionmentioning
confidence: 99%
“…Such an analysis for D3-branes has been performed in great detail, including for the case of non-abelian gauge groups etc. [9][10][11]. We expect that, same should be possible for these U2-branes as well.…”
Section: Introductionmentioning
confidence: 79%