Related papers: A generalization of Pappus chain theorem
We axiomatically characterize the Tsallis entropy of a finite quantum system. In addition, we derive a continuity property of Tsallis entropy. This gives a generalization of the Fannes inequality.
In this paper we give a new proof of Riemann's well known mapping theorem. The suggested method permits to prove an analog of that theorem for the three dimensional case.
In this short paper, we give a $p$-adic analogue of the Hard Leftschetz Theorem.
In this paper we give a generalization of a result of Wei.
We begin with recalling the correspond theorem of induced modules and global sections of vector bundles. After that, we give a generalization of this theorem. Finally, we apply the result to branching laws, and give some concrete examples.
We define a quantum analogue of a class of generalized cluster algebras which can be viewed as a generalization of quantum cluster algebras defined in \cite{berzel}. In the case of rank two, we extend some structural results from the…
In this paper we go on to discuss about Stanley's theorem in Integer partitions. We give two different versions for the proof of the generalization of Stanley's theorem illustrating different techniques that may be applied to profitably…
We prove a generalization of Istvan F\'ary's celebrated theorem to higher dimension.
In this paper, we first propose a natural generalization of the well-known compare-and-swap object, one that replaces the equality comparison with an arbitrary comparator. We then present a simple wait-free universal construction using this…
The paper deals with a generalisation of uniform distribution. The analogues of Weyl's criterion are derived.
We prove a generalization of the well known Routh's triangle theorem. As a consequence, we get a unification of the theorems of Ceva and Menelaus. A connection to Feynman's triangle is also given.
We prove a generalization of one of Lie's Theorems in the context of Lie-like algebras$^{2-nd}$.
A new generalization of the classical separate algebraicity theorem is suggested and proved.
I give a simpler proof of the generalisation of Engel's Theorem to Leibniz algebras.
We give a generalization of Fujisawa's theorem in [F]. Our proof of the generalized theorem is purely algebraic and it is simpler than his proof.
In this paper we prove a generalization of famous Larchr's theorem concerning good lattice points.
We consider an analogue of the well-known Riemann Hypothesis based on quantum walks on graphs with the help of the Konno-Sato theorem. Furthermore, we give some examples for complete, cycle, and star graphs.
We give a simple proof of Dorronsoro's theorem and use similar ideas to establish an equivalence for embeddings of vector fields.
We present a multivariable generalization of the digital binomial theorem from which a q-analog is derived as a special case.
This paper states and proves a generalization of the well-known Desargues involution theorem from plane projective geometry.