In this paper, bi-matrix games are investigated based on L-R fuzzy variables. Also, based on the fuzzy max order several models in non-symmetrical L-R fuzzy environment is constructed and the existence condition of Nash equilibrium strategies of the fuzzy bi-matrix games is proposed. At last, based on the Nash equilibrium of crisp parametric bi-matrix games, we obtain the Pareto and weak Pareto...

Multi-spectral semantic segmentation has shown great advantages under poor illumination conditions, especially for remote scene understanding of autonomous vehicles, since the thermal image can provide complementary information RGB image. However, methods to fuse from and are still under-explored. In this paper, we propose a simple but effective module, add–multiply fusion (AMFuse) fusion, cons...

We construct the super Koszul complex of a free supercommutative $A$-module $V$ rank $p|q$ and prove that its homology is concentrated in single degree it yields an exact resolution $A$. then study dual show as well isomorphic to $\Pi^{p+q} A$, with $\Pi$ parity changing functor. Finally, we that, given automorphism $V$, induced transformation on only non-trivial class by multiplication Berezin...

We introduce a new class of automata on infinite words, called min-automata. We prove that min-automata have the same expressive power as weak monadic second-order logic (weak MSO) extended with a new quantifier, the recurrence quantifier. These results are dual to a framework presented in [2], where max-automata were proved equivalent to weak MSO extended with an unbounding quantifier. We also...

We give exact and approximation algorithms for computing the Gromov hyperbolicity of an n-point discrete metric space. We observe that computing the Gromov hyperbolicity from a fixed base-point reduces to a (max,min) matrix product. Hence, using the (max,min) matrix product algorithm by Duan and Pettie, the fixed base-point hyperbolicity can be determined in O(n) time. It follows that the Gromo...

The paper deals with the study of existence weak positive solutions for a new class Kirrchoff elliptic systems in bounded domains multiple parameters, where right hand side defined as multiplication two separate functions.

In this paper, we study the left orthogonal class of max-flat modules which are homological objects related to s-pure exact sequences and module homomorphisms. Namely, a right $A$ is called MF-projective if ${Ext}^{1}_{R}(A,B)=0$ for any $R$-module $B$, strongly ${Ext}^{i}_{R}(A,B)=0$ all $R$-modules $B$ $i\geq 1$. Firstly, give some properties $MF$-projective SMF-projective modules. Then intro...