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Matone's Relation in the Presence of Gravitational Couplings
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abstract
The prepotential in N=2 SUSY Yang-Mills theories enjoys remarkable properties. One of the most interesting is its relation to the coordinate on the quantum moduli space $u=< \tr \phi^2>$ that results into recursion equations for the coefficients of the prepotential due to instantons. In this work we show, with an explicit multi-instanton computation, that this relation holds true at arbitrary winding numbers. Even more interestingly we show that its validity extends to the case in which gravitational corrections are taken into account if the correlators are suitably modified. These results apply also to the cases in which matter in the fundamental and in the adjoint is included. We also check that the expressions we find satisfy the chiral ring relations for the gauge case and compute the first gravitational correction.
Forward citations
Cited by 12 Pith papers
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Higher-Rank Connections and Deformed Schr\"odinger Operators
Derives weakest quantization conditions in terms of monodromy data for higher-order DEs tied to quantum Toda chain and proves duality predictions for deformed Schrödinger operators.
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Quasinormal Modes of Extremal Reissner-Nordstrom Black Holes via Seiberg-Witten Quantization
Quasinormal-mode frequencies of extremal Reissner-Nordström black holes for charged and massive scalar fields are computed through Seiberg-Witten/Nekrasov-Shatashvili quantization.
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Bouncing singularities and thermal correlators on line defects
Retarded correlators of displacement operators on line defects in holographic thermal CFTs exhibit bouncing singularities that match between interior-sensitive WKB and boundary-only OPE analyses.
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From the confluent Heun equation to a new factorized and resummed gravitational waveform for circularized, nonspinning, compact binaries
A new resummation absorbs all test-mass logarithms and transcendental numbers into closed-form factors, leaving rational polynomial waveform corrections up to 10PN.
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Eigenfunctions of deformed Schr\"odinger equations
Explicit entire eigenfunctions are constructed for the difference operators 2Λ^N cosh(p)+V_N(x) with arbitrary polynomial potential; they become square-integrable only at a discrete set of energies.
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Regular and Floquet bases for gauge and gravity theories: a non perturbative approach
A new kink method computes the Floquet phase of Heun-type equations as convergent series, matching the dual gauge period of N=2 SYM in the NS background and giving black-hole perturbation wavefunctions.
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5-Dimensional Gravitational Raman Scattering: Scalar Wave Perturbations in Schwarzschild-Tangherlini Spacetime
Derives closed 5D partial-wave Raman scattering amplitude via NS functions and computes non-vanishing dynamical ℓ=0 and static ℓ=1 scalar tidal Love numbers with RG running up to O(G²) for STBH.
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Split Heun functions via blown-up surface defects
Blow-up equations for NS functions alone resum resonant poles of bulk and defect prepotentials, producing split Heun band-edge solutions, logarithmic companions, and nested mass loci for gap closure versus semisimple ...
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The radial action for massive particles in spherically symmetric geometries: Exact resummation at any PM order
The massive-particle radial action and scattering angle in Schwarzschild, Schwarzschild-Tangherlini and D3-brane geometries are resummed in hypergeometric/Fox-Wright form, and the massive scalar quantum a-cycle is ide...
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"Waveforms" at the Horizon
A probe scattering off a Schwarzschild black hole transfers a definite leading-order post-Minkowskian angular momentum to the horizon, given by new closed formulas (3.24b), (3.29), (3.36).
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A note on rank $\frac{3}{2}$ Liouville irregular block
The paper derives the rank 3/2 irregular conformal block for H1 Argyres-Douglas theory via holomorphic anomaly recursion and a deformed Seiberg-Witten curve, exact in the coupling.
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Exact expressions for the 5-Point Liouville conformal block with a level-two degenerate field insertion
A rigorous inductive proof that the 5-point Liouville conformal block with a level-2 degenerate insertion can be expressed exactly in terms of one hypergeometric function and its derivative.
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