Add to ORKGLet /alpha be a nontrivial automorphism of a compact connected Riemann surface X of genus at least two. Assume that /alpha fixes each of the theta characteristics of X. We prove that X is hyperelliptic, and /alpha is the unique hyperelliptic involution of X
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
A compact Riemann surface X of genus g is called an (M−1)-surface if it admits an anticonformal invo...
Let /alpha be a nontrivial automorphism of a compact connected Riemann surface X of genus at least t...
Abstract. Let σ be a nontrivial automorphism of a compact connected Riemann sur-face X of genus at l...
AbstractLet σ be a nontrivial automorphism of a compact connected Riemann surface X of genus at leas...
Abstract. A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a c...
A compact Riemann surface X of genus g>1 is said to be p-hyperelliptic if X admits a conformal invol...
Let X be an irreducible smooth projective curve, of genus at least two, defined over an algebraicall...
Abstract. A compact Klein surface X is a compact surface with a dianalytic structure. Such a surface...
A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a conformal i...
AbstractA surface with nodes X is hyperelliptic if there exists an involution h:X→X such that the ge...
A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a conformal i...
Let X be an irreducible smooth projective curve, of genus at least two, defined over an algebraicall...
A compact Riemann surface X of genus g > 1 is said to be p-hyperelliptic if X admits a conformal inv...
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
A compact Riemann surface X of genus g is called an (M−1)-surface if it admits an anticonformal invo...
Let /alpha be a nontrivial automorphism of a compact connected Riemann surface X of genus at least t...
Abstract. Let σ be a nontrivial automorphism of a compact connected Riemann sur-face X of genus at l...
AbstractLet σ be a nontrivial automorphism of a compact connected Riemann surface X of genus at leas...
Abstract. A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a c...
A compact Riemann surface X of genus g>1 is said to be p-hyperelliptic if X admits a conformal invol...
Let X be an irreducible smooth projective curve, of genus at least two, defined over an algebraicall...
Abstract. A compact Klein surface X is a compact surface with a dianalytic structure. Such a surface...
A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a conformal i...
AbstractA surface with nodes X is hyperelliptic if there exists an involution h:X→X such that the ge...
A compact Riemann surface X of genus g> 1 is said to be p-hyperelliptic if X admits a conformal i...
Let X be an irreducible smooth projective curve, of genus at least two, defined over an algebraicall...
A compact Riemann surface X of genus g > 1 is said to be p-hyperelliptic if X admits a conformal inv...
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
The uniqueness of the hyperelliptic involution is well known in the theory of Riemann surfaces. Mor...
A compact Riemann surface X of genus g is called an (M−1)-surface if it admits an anticonformal invo...