【摘 要】
：
Let k be a local field of characteristic zero.Let π be an irreducible admissible smooth representation of GL2n(k).We prove that for all but countably many characters x\'s of GLn(k)x GLn(k),the space of x-equivariant(continuous in the archimedean case)li
【机 构】
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School of Mathematical Sciences,Xiamen University,Xiamen 361005,China;Academy of Mathematics and Sys
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Let k be a local field of characteristic zero.Let π be an irreducible admissible smooth representation of GL2n(k).We prove that for all but countably many characters x\'s of GLn(k)x GLn(k),the space of x-equivariant(continuous in the archimedean case)linear functionals on π is at most one dimensional.Using this,we prove the uniqueness of twisted Shalika models.
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