Through the action of anti-holomorphic involutions on a compact Riemann surface Σ we construct families of (A, B, A)-branes LGc in the moduli spaces MGc of Gc-Higgs bundles on Σ. We study the geometry of these (A, B, A)-branes in terms of spectral data and show they have the structure of real integrable systems.David Baraglia, Laura P. Schaposni
In this article we introduce a definition for the moduli space of equivariant minimal immersions of ...
We study M-theory compactifications on G2-orbifolds and their resolutions given by total spaces of c...
We study G-Higgs bundles over a Riemann surface which are fixed points of a roots of unity action. W...
Abstract. Through the action of anti-holomorphic involutions on a compact Riemann surface Σ, we cons...
We construct triples of commuting real structures on the moduli space of Higgs bundles, whose fixed ...
Let Σ be a compact Riemann surface of genus g ≥ 2. This thesis is dedicated to the study of certain ...
Let Σ be a compact Riemann surface of genus g ⥠2. This thesis is dedicated to the study of certai...
We consider the integrable system on the moduli space of Higgs bundles restricted to the subvariety ...
The Dirac–Higgs bundle is a vector bundle with a natural connection on the moduli space of stable Hi...
M.Phil.Given a Riemann surface Σ and a complex reductive group G꜀, a G꜀-Higgs bundle on Σ is a pair ...
In the context of irreducible holomorphic symplectic manifolds, we say that (anti)holomorphic (anti)...
We study the existence of Algebraically Completely Integrable Hamiltonian System (ACIHS) structures ...
We study the existence of Algebraically Completely Integrable Hamiltonian System (ACIHS) structures ...
This article considers the Dirac operator on a Riemann surface coupled to a symplectic holomorphic v...
We study the locus of the moduli space of GL(n, C)-Higgs bundles on a curve given by those Higgs bun...
In this article we introduce a definition for the moduli space of equivariant minimal immersions of ...
We study M-theory compactifications on G2-orbifolds and their resolutions given by total spaces of c...
We study G-Higgs bundles over a Riemann surface which are fixed points of a roots of unity action. W...
Abstract. Through the action of anti-holomorphic involutions on a compact Riemann surface Σ, we cons...
We construct triples of commuting real structures on the moduli space of Higgs bundles, whose fixed ...
Let Σ be a compact Riemann surface of genus g ≥ 2. This thesis is dedicated to the study of certain ...
Let Σ be a compact Riemann surface of genus g ⥠2. This thesis is dedicated to the study of certai...
We consider the integrable system on the moduli space of Higgs bundles restricted to the subvariety ...
The Dirac–Higgs bundle is a vector bundle with a natural connection on the moduli space of stable Hi...
M.Phil.Given a Riemann surface Σ and a complex reductive group G꜀, a G꜀-Higgs bundle on Σ is a pair ...
In the context of irreducible holomorphic symplectic manifolds, we say that (anti)holomorphic (anti)...
We study the existence of Algebraically Completely Integrable Hamiltonian System (ACIHS) structures ...
We study the existence of Algebraically Completely Integrable Hamiltonian System (ACIHS) structures ...
This article considers the Dirac operator on a Riemann surface coupled to a symplectic holomorphic v...
We study the locus of the moduli space of GL(n, C)-Higgs bundles on a curve given by those Higgs bun...
In this article we introduce a definition for the moduli space of equivariant minimal immersions of ...
We study M-theory compactifications on G2-orbifolds and their resolutions given by total spaces of c...
We study G-Higgs bundles over a Riemann surface which are fixed points of a roots of unity action. W...