Sen, Cai, and Mahanti reply

Sen, Surajit; Cai, Zhi-Xiong; Mahanti, S. D.

doi:10.1103/physrevlett.72.3287

Cited by 118 publications

(245 citation statements)

References 7 publications

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“…It is a difficult question whether the other dyon states exist as well in the field theory. In the simplest case of SU(2) with q = 2, the existence was shown by the quantization of the collective modes of the two monopole solutions [5].…”

Section: Introductionmentioning

confidence: 99%

3-String junction and BPS saturated solutions in SU(3) supersymmetric Yang-Mills theory

Hashimoto¹,

Hata²,

Sasakura³

1998

Physics Letters B

109

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Section: Introductionmentioning

confidence: 99%

3-String junction and BPS saturated solutions in SU(3) supersymmetric Yang-Mills theory

Hashimoto¹,

Hata²,

Sasakura³

1998

Physics Letters B

109

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“…Secondly, through the Toda lattice connection it was shown [5] that the special Seiberg-Witten differential emerges in the study of the Whitham dynamics of the Toda lattice, which essentially involves constructing a dynamics on the moduli space of the spectral curves. Hence is there a similar interpretation of the differential in terms of a dynamics on the monopole moduli space, and if so could the classical monopole moduli space metric play a role in N = 2 SUSY duality as it does in S-duality in the corresponding N = 4 SUSY theory [23].…”

Section: Resultsmentioning

confidence: 99%

Seiberg-Witten theory, monopole spectral curves and affine Toda solitons

Sutcliffe¹

1996

Physics Letters B

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Using Seiberg-Witten theory it is known that the dynamics of N = 2 supersymmetric SU (n) Yang-Mills theory is determined by a Riemann surface Σ n . In particular the mass formula for BPS states is given by the periods of a special differential on Σ n . In this note we point out that the surface Σ n can be obtained from the quotient of a symmetric n-monopole spectral curve by its symmetry group. Known results about the Seiberg-Witten curves then implies that these monopoles are related to the A (1) n−1 Toda lattice. We make this relation explicit via the ADHMN construction. Furthermore, in the simplest case, that of two SU (2) monopoles, we find that the general two monopole solution is generated by an affine Toda soliton solution of the imaginary coupled theory.

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“…S-modular invariance strongly constrains the theory since it relates the weak and strong coupling regimes as well as the "χ-sectors" of the theory. This symmetry was also conjectured in N = 4 supersymmetric four-dimensional theories [22].…”

Section: Introductionmentioning

confidence: 88%

Modular quantum cosmology

Bertolami¹,

Schiappa

1999

Class. Quantum Grav.

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We study solutions of the Wheeler-DeWitt equation corresponding to an S-modular invariant N = 1 supergravity model and a closed homogeneous and isotropic Friedmann-RobertsonWalker spacetime. The issues of inflation and the cosmological constant problem are addressed with the help of the relevant wave functions. We find that topological type inflation is consistent from the quantum mechanical point of view and that a solution for the cosmological constant problem along the lines of the strong CP problem naturally arises.

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Sen, Cai, and Mahanti reply

Cited by 118 publications

References 7 publications

3-String junction and BPS saturated solutions in SU(3) supersymmetric Yang-Mills theory

3-String junction and BPS saturated solutions in SU(3) supersymmetric Yang-Mills theory

Seiberg-Witten theory, monopole spectral curves and affine Toda solitons

Modular quantum cosmology

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