Chatkal-Kurama region is characterized by igneous complexes of rocks with different composition. According to the existing data magmatism can be referred to 3 types:a) subductional（C<sub>1</sub>-C<sub&...Chatkal-Kurama region is characterized by igneous complexes of rocks with different composition. According to the existing data magmatism can be referred to 3 types:a) subductional（C<sub>1</sub>-C<sub>3</sub>）;b) orogenical（P<sub>1</sub>-T<sub>1</sub>）;and c) dyke（P<sub>2</sub>-T<sub>1</sub>-K）.Different ore deposits occurrences are connected with these rock complexes of Chatkal-Kurama region.展开更多
In this paper, we provide a common generalization to the well-known Erdos-Ko-Rado Theorem, Frankl-Wilson Theorem, Alon-Babai-Suzuki Theorem, and Snevily Theorem on set systems with L-intersections. As a consequence, w...In this paper, we provide a common generalization to the well-known Erdos-Ko-Rado Theorem, Frankl-Wilson Theorem, Alon-Babai-Suzuki Theorem, and Snevily Theorem on set systems with L-intersections. As a consequence, we derive a result which strengthens substantially the well- known theorem on set systems with k-wise E-intersections by Furedi and Sudakov [J. Combin. Theory, Set. A, 105, 143-159 （2004）]. We will also derive similar results on E-intersecting families of subspaces of an n-dimensional vector space over a finite field Fq, where q is a prime power.展开更多
文摘Chatkal-Kurama region is characterized by igneous complexes of rocks with different composition. According to the existing data magmatism can be referred to 3 types:a) subductional（C<sub>1</sub>-C<sub>3</sub>）;b) orogenical（P<sub>1</sub>-T<sub>1</sub>）;and c) dyke（P<sub>2</sub>-T<sub>1</sub>-K）.Different ore deposits occurrences are connected with these rock complexes of Chatkal-Kurama region.
文摘In this paper, we provide a common generalization to the well-known Erdos-Ko-Rado Theorem, Frankl-Wilson Theorem, Alon-Babai-Suzuki Theorem, and Snevily Theorem on set systems with L-intersections. As a consequence, we derive a result which strengthens substantially the well- known theorem on set systems with k-wise E-intersections by Furedi and Sudakov [J. Combin. Theory, Set. A, 105, 143-159 （2004）]. We will also derive similar results on E-intersecting families of subspaces of an n-dimensional vector space over a finite field Fq, where q is a prime power.
