## References

SHOWING 1-10 OF 24 REFERENCES

### TRANSFORMATION GROUPS FOR SOLITON EQUATIONS

- Materials Science
- 1982

A printing blanket and method of making same is provided wherein such blanket comprises a base structure, a surface layer made of a fluorocarbon elastomer, and a binder layer comprised of a…

### A criterion for Jacobi varieties

- Mathematics
- 1984

is a (2: 1) map onto its image, the Kummer-Wirtinger variety KW(X) associated with X. The following is well-known (cf. [6]; cf. also [10]): Assume that X is the polarized jacobian of a smooth curve…

### Elliptic solutions of the Kadomtsev-Petviashvili equation and integrable systems of particles

- Mathematics
- 1980

### Rational and elliptic solutions of the korteweg‐de vries equation and a related many‐body problem

- Mathematics
- 1977

### Characterization of Jacobian varieties in terms of soliton equations

- Mathematics
- 1986

Pour Ω dans le demi-espace superieur de Siegel h g , soit X=C g /(Z g +ΩZ g ) la variete abelienne principalement polarisee correspondante et soit θ(Z)=θ(Z,Ω)=∑ m e Z gexp(2Πi t mz+πi t mΩm) la…

### Another proof of a conjecture of S. P. Novikov on periods of abelian integrals on Riemann surfaces

- Mathematics
- 1987

### A characterization of Prym varieties

- Mathematics
- 2005

We prove that Prym varieties of algebraic curves with two smooth fixed points of involution are exactly the indecomposable principally polarized abelian varieties whose

### Hitchin Systems - symplectic maps and two-dimensional version

- Mathematics
- 2001

The aim of this paper is two fold. First, we define symplectic maps between Hitchin systems related to holomorphic bundles of different degrees. It allows to construct the Bäcklund transformations in…

### Characterizing Jacobians via trisecants of the Kummer variety

- Mathematics
- 2006

We prove Welters' trisecant conjecture: an indecomposable principally polarized abelian variety X is the Jacobian of a curve if and only if there exists a trisecant of its Kummer variety K(X).

### Integrable linear equations and the Riemann-Schottky problem

- Mathematics
- 2006

We prove that an indecomposable principally polarized abelian variety X is the Jacobain of a curve if and only if there exist vectors U ≠ 0, V such that the roots x i(y) of the theta-functional…