In this article we present a character approach to the Multiplier Conjecture. Using this method we obtain a new result for the case n = 3n 1 which improves a result due to McFarland. We also give an application of our theorem.
The multiplier conjecture for the case n = 4n1
β Scribed by Qiu Weisheng
- Publisher
- John Wiley and Sons
- Year
- 1995
- Tongue
- English
- Weight
- 228 KB
- Volume
- 3
- Category
- Article
- ISSN
- 1063-8539
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β¦ Synopsis
In this article we prove that in the case
1 and v is not divisible by 15, then the Second Multiplier Theorem holds without the assumption n, > A. This improves a result due to McFarland.
π SIMILAR VOLUMES
Applying the method that we presented in , in this article we prove: "Let G be an elementary abelian p-group. Let n = dnl. If d(# p) is a prime not dividing nl, and the order w of d mod p satisfies w > 7 , then the Second Multiplier Theorem holds without the assumption nl > A, except that only one c
## Abstract The title reaction, which is spinβforbidden for N~2~(X^1^β) + NO(X^2^Ξ ) production, has been studied from 960 to 1130 K in a highβtemperature photochemistry reactor. No reaction could be observed, indicating __k__ < 1 Γ 10^β15^ cm^3^ molecule^β1^ s^β1^. It is concluded that there is no
## Abstract It has been long conjectured that the crossing number of __C~m~__βΓβ__C~n~__ is (__m__β2)__n__, for all __m__, __n__ such that __n__ββ₯β __m__ββ₯β 3. In this paper, it is shown that if __n__ββ₯β __m__(__m__β+β1) and __m__ββ₯β 3, then this conjecture holds. That is, the crossing number of __
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