Krasimir Kanchev

most citedCanonical Coordinates and Natural Equations for Minimal Time-like Surfaces in

R_{2}^{4}

1 citations · 2 across the 4 of their papers we have counts for

collaborators

4 papers

math.DG2021

Explicit Solving of the System of Natural PDEs of Minimal Lorentz Surfaces in $R_{2}^{4}$

Krasimir Kanchev, Ognian Kassabov, Velichka Milousheva

A minimal Lorentz surface in $R_{2}^{4}$ is said to be of general type if its corresponding null curves are non-degenerate. These surfaces admit canonical isothermal and canoni…

math.DG2019★ 1 cited

Canonical Coordinates and Natural Equations for Minimal Time-like Surfaces in $R_{2}^{4}$

Georgi Ganchev, Krasimir Kanchev

We apply the complex analysis over the double numbers $D$ to study the minimal time-like surfaces in $R_{2}^{4}$ . A minimal time-like surface which is free of degenerate points is said…

math.DG2019★ 1 cited

Canonical coordinates on minimal time-like surfaces in the n-dimensional Minkowski space

Georgi Ganchev, Krasimir Kanchev

We introduce canonical coordinates on minimal time-like surfaces in the n-dimensional Minkowski space and prove the existence and the uniqueness of these parameters. With respect t…

math.DG2019

Canonical Weierstrass Representations for Maximal Space-like Surfaces in $\RR^4_2$

Georgi Ganchev, Krasimir Kanchev

It is known that any maximal space-like surface without isotropic points in the four-dimensional pseudo-Euclidean space with neutral metric admits locally geometric parameters whic…

Explicit Solving of the System of Natural PDEs of Minimal Lorentz Surfaces in R24​

Canonical Coordinates and Natural Equations for Minimal Time-like Surfaces in R24​

Canonical coordinates on minimal time-like surfaces in the n-dimensional Minkowski space

Canonical Weierstrass Representations for Maximal Space-like Surfaces in $\RR^4_2$

Explicit Solving of the System of Natural PDEs of Minimal Lorentz Surfaces in $R_{2}^{4}$

Canonical Coordinates and Natural Equations for Minimal Time-like Surfaces in $R_{2}^{4}$