CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n, - 43rd Regiment - Document - PDFSEARCH.IO

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Algebra Abstract algebra Group theory Algebraic number theory Galois theory Frobenius group Galois module Order Free group Linear temporal logic		CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n, Add to Reading List Source URL: www2.math.kyushu-u.ac.jp Download Document from Source Website File Size: 167,04 KB Share Document on Facebook

	CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n, DocID: 1rokA - View Document
	CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES FOR p = 2 SHIN HATTORI Abstract. Let p be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated Barsotti-Tate group of level n, DocID: 1rlU2 - View Document
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