His primary scientific interests are in Theoretical physics, Moduli space, Mathematical analysis, Boundary and String theory. His studies in Theoretical physics integrate themes in fields like Quantum electrodynamics, Supersymmetry and Spacetime. His Supersymmetry research focuses on Boundary value problem and how it connects with Orbifold.
His Moduli space study improves the overall literature in Pure mathematics. Johannes Walcher interconnects Quantum mechanics and Invariant in the investigation of issues within Mathematical analysis. His research in Boundary intersects with topics in Cover, Differential equation, Extension and Generating function.
His primary areas of investigation include Moduli space, Theoretical physics, Pure mathematics, Mathematical physics and Boundary. Johannes Walcher combines subjects such as Invariant, String, Superpotential and Holonomy with his study of Moduli space. His Theoretical physics research is multidisciplinary, relying on both Quantum electrodynamics, Supersymmetry and Spacetime.
His Mathematical physics research is multidisciplinary, incorporating elements of Mirror symmetry and Holomorphic function. The Boundary study combines topics in areas such as Fixed point, Boundary value problem and Homogeneous space. Johannes Walcher has included themes like Matrix, Type and Gauge theory in his Brane cosmology study.
The scientist’s investigation covers issues in Pure mathematics, Moduli space, Topology, Calabi–Yau manifold and Conifold. His Pure mathematics study combines topics in areas such as Singularity, Logarithm, Algebraic number and Gauge theory. The concepts of his Gauge theory study are interwoven with issues in Holomorphic function and Anomaly.
His Moduli space research incorporates elements of Monodromy, Invariant and Superpotential. His study in the field of Topological quantum field theory, Space, Boundary and Homogeneous space is also linked to topics like Sigma model. His study in Conifold is interdisciplinary in nature, drawing from both Measure, Mathematical analysis, String and Partition function.
Pure mathematics, Calabi–Yau manifold, Moduli space, Gauge theory and Singularity are his primary areas of study. In the field of Pure mathematics, his study on Koszul complex, Abelian group and Orbifold overlaps with subjects such as Lie superalgebra. His Calabi–Yau manifold study combines topics from a wide range of disciplines, such as Compactification, Invariant, Algebraic number and Monodromy.
Johannes Walcher undertakes multidisciplinary investigations into Moduli space and Affine variety in his work. The various areas that Johannes Walcher examines in his Gauge theory study include Wall-crossing, Geodesic, Supercharge, Supersymmetry and Quiver. His Singularity study incorporates themes from Group, Toric variety, Algebra, Complete intersection and Class.
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F-term equations near Gepner points
Kentaro Hori;Johannes Walcher.
Journal of High Energy Physics (2005)
Opening Mirror Symmetry on the Quintic
Communications in Mathematical Physics (2007)
Stability of Landau-Ginzburg branes
Journal of Mathematical Physics (2005)
Orientifolds of Gepner models
Ilka Brunner;Ilka Brunner;Kentaro Hori;Kazuo Hosomichi;Johannes Walcher.
Journal of High Energy Physics (2007)
D-branes from matrix factorizations
Kentaro Hori;Johannes Walcher.
Comptes Rendus Physique (2004)
Disk enumeration on the quintic 3-fold
Rahul Pandharipande;J. Solomon;J. Solomon;Johannes Walcher.
Journal of the American Mathematical Society (2008)
Moduli Stabilization in Non-Geometric Backgrounds
Katrin Becker;Melanie Becker;Cumrun Vafa;Cumrun Vafa;Johannes Walcher.
Nuclear Physics (2007)
Dibaryons from Exceptional Collections
Christopher P. Herzog;Johannes Walcher.
Journal of High Energy Physics (2003)
BOUNDARIES, CROSSCAPS AND SIMPLE CURRENTS
Jürgen Fuchs;L.R. Huiszoon;A.N. Schellekens;C. Schweigert.
Physics Letters B (2000)
Chaotic duality in string theory
Sebastian Franco;Yang-Hui He;Christopher Herzog;Johannes Walcher.
Physical Review D (2004)
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