An Alternate Approach to Solitons for Fq[t]☆
An Alternate Approach to Solitons for Fq[t]☆
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DOI：
10.1006/jnth.1998.2357
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发表时间：
1999-06
影响因子：
0.7
通讯作者：
D. Thakur
中科院分区：
文献类型：
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作者：
D. Thakur
我们描述了安德森（Anderson）引入的fq [t]的替代方法。它们还将fq [t]伽马值的算术与费马特曲线的雅各布人的类比联系起来公式和结合实体分裂的支持。
We describe an alternate approach to the solitons for Fq[t] introduced by Anderson. The product of the monic polynomials in Fq[t] of degreeiin a given congruence class can be expressed in a compact form by the solitons “for alliat once.” They also link the arithmetic of Fq[t] gamma values at fractions to the analogues of Jacobians of Fermat curves in the setting of higher dimensional generalizations of Drinfeld modules. We will calculate explicit equations, formulae and bound the support of the divisors of the solitons. We also show how the generalization of this approach differs from the one suggested by Anderson's approach.