Geometry and integrability of topological-antitopological fusion

From MaRDI portal
Publication:1803203

DOI10.1007/BF02096618zbMath0771.53042arXivhep-th/9206037MaRDI QIDQ1803203

B. A. Dubrovin

Publication date: 29 June 1993

Published in: Communications in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9206037



Related Items

\(tt^{*}\) geometry in 3 and 4 dimensions, Unnamed Item, Wall-crossings in toric Gromov-Witten theory. I: Crepant examples, On the solutions to the Witten-Dijkgraaf-Verlinde-Verlinde associativity equations and their algebraic properties, Symplectic aspects of the tt*-Toda equations, Isoparametric surfaces and the \(\mathrm{tt}^\ast\)-equations, Hermitian metrics on \(F\)-manifolds, Para-\(tt^*\)-bundles on the tangent bundle of an almost para-complex manifold, \(tt^{*}\)-geometry on the tangent bundle of an almost complex manifold, Topological-antitopological fusion and the quantum cohomology of Grassmannians, A Lie-theoretic description of the solution space of the \(\mathrm{tt}^\ast\)-Toda equations, Moduli spaces of Calabi-Yau \(d\)-folds as gravitational-chiral instantons, On the algebraic structure of the holomorphic anomaly for \(\widehat {c}=3\) topological strings, On adding a variable to a Frobenius manifold and generalizations, Quantum Painlev\'e II solution and Approximated analytic solution of the Yukawa Potential, A unified approach to holomorphic anomaly equations and quantum spectral curves, Some constraints on Frobenius manifolds with a tt*-structure, On some Lie-theoretic solutions of the tt*-Toda equations with integer Stokes data, A \(tt^*\)-bundle associated with a harmonic map from a Riemann surface into a sphere, About the solutions to the Witten–Dijkgraaf– Verlinde–Verlinde associativity equations and their Lie-algebraic and geometric properties, VARIATIONS OF BPS STRUCTURE AND A LARGE RANK LIMIT, Good wild harmonic bundles and good filtered Higgs bundles, Swampland geometry and the gauge couplings, A note on \(tt^{*}\)-bundles over compact nearly Kähler manifolds, Curvature of classifying spaces for Brieskorn lattices, Harmonic bundles and Toda lattices with opposite sign. II, Special geometry and the swampland, \(tt^\ast\)-geometry on the big phase space, Stability data, irregular connections and tropical curves, Singular vectors and topological theories from Virasoro constraints via the Kontsevich-Miwa transform, A Fock sheaf for Givental quantization, Nilpotent orbits of a generalization of Hodge structures, Harmonic bundles, topological-antitopological fusion and the related pluriharmonic maps, \(tt^*\)-bundles in para-complex geometry, special para-Kähler manifolds and para-pluriharmonic maps, Integrability of generalized pluriharmonic maps, Isomonodromy aspects of the \(\mathrm{tt}^*\) equations of Cecotti and Vafa. II: Riemann-Hilbert problem, The singularity of Kontsevich's solution for \(QH^{*}(\mathbb C P^{2})\), D-brane central charge and Landau-Ginzburg orbifolds, Four-dimensional wall-crossing via three-dimensional field theory, Vertex operator representation of the soliton tau functions in the An(1) Toda models by dressing transformations, Isomonodromy aspects of the \(tt^*\) equations of Cecotti and Vafa. III: Iwasawa factorization and asymptotics, Kostant, Steinberg, and the Stokes matrices of the tt*-Toda equations, Some explicit solutions of the Lamé and Bourlet type equations, Generalized Drinfel'd-Sokolov hierarchies, quantum rings, and \(W\)-gravity, On the string interpretation of the \(t\overline t\)-geometry, Gromov-Witten Theory of Quotients of Fermat Calabi-Yau varieties, Five-Dimensional Gauge Theories and Whitham–Toda Equation, Multidimensional Toda-type systems, Exploring 5d BPS spectra with exponential networks, An infrared bootstrap of the Schur index with surface defects, \(tt^*\)-geometry and pluriharmonic maps, \`\` Real doubles\'\'\ of Hurwitz Frobenius manifolds, Ising model and \(N=2\) supersymmetric theories, On classification of \(N=2\) supersymmetric theories, THE TENSOR PRODUCT IN THE THEORY OF FROBENNIUS MANIFOLDS



Cites Work