Linear recurrence equations in the space of convex polygons with non-intersecting solutions
Abstract
A necessary and sufficient condition is obtained for the coefficient matrix of a linear recurrence equation in the space of convex polygons, any two different solutions of which do not intersect, i. e. the values of the solutions for each argument are different
About the Author
A. S. Vaidzelevich
Institute of Mathematics of the National Academy of Sciences of Belarus
Belarus
Belarus
Minsk
References
1. Voidelevich A. S. Linear Recurrent Equations in the Space of Convex Compact Sets and the Diameters of Their Solutions Differential Equations, 2023, vol. 59, pp. 1090–1094.
Review
For citations:
Vaidzelevich A.S. Linear recurrence equations in the space of convex polygons with non-intersecting solutions. Proceedings of the Institute of Mathematics of the NAS of Belarus. 2024;32(2):69-72. (In Russ.)
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