Groups Containing a Relatively Small Number of Sylow...

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Groups Containing a Relatively Small...

Groups Containing a Relatively Small Number of Sylow Subgroups

Miller G. A.

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الفئات:

Mathematics - Symmetry and group

عام:

1926

اللغة:

english

الصفحات:

5

ملف:

PDF, 555 KB

IPFS:

,

english, 1926

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Miller G. A. — Form of the Number of the Prime Power Subgroups of an Abelian Group

Miller G.A. — Groups Involving a Cyclic, a Dicyclic, or a Dihedral Group as an Invariant Subgroup of Prime Index

Ledermann W. — Introduction to the theory of finite groups

Zassenhaus H.J. — The theory of groups

Miller G.A., Blichfeldt H.F., Dickson L.E. — Theory and applications of finite groups

Manning W.A. — Primitive Groups

G A Miller; Hans Frederick Blichfeldt; Leonard E Dickson — Theory and applications of finite groups

Zassenhaus, Hans — The Theory of Groups

Hans Kurzweil — The Theory of Finite Groups: An Introduction

Manning W.A — Primitive groups

Miller G.A. — Groups Possessing at Least One Set of Independent Generators Composed of as Many Operators as There are Prime Factors in the Order of the Group

Miller G. A. — Groups Generated by Two Operators, s1, s2, Which Satisfy the Conditions s1m = s2n, (s1s2)k = I, s1s2

Hans J. Zassenhaus — The Theory of Groups

Miller G. A. — Automorphisms of Order 2 of an Abelian Group

Miller G. A. — Determination of All the Groups Which Contain a Given Group as an Invariant Subgroup of Prime Index

Miller G. A. — Form of the Number of the Subgroups of a Prime Power Group

Miller G.A. — Group of isomorphism of an Abelian group

Miller G. A. — Group of Isomorphisms of a Transitive Substitution Group

Miller G.A. — Groups generated by two given groups

Miller G.A. — Groups Generated by Two Operators of Order 3 Whose Commutator Is of Order 2

Miller G. A. — Groups Generated by Two Operators of Order Three Whose Product Is of Order Six

Miller G. A. — Groups Generated by Two Operators of Order Three, the Cube of Whose Product is Invariant

Miller G.A. — Groups Involving a Small Number of Conjugates

Miller G. A. — Groups of Order 2m in Which the Number of the Sub-Groups of at Least One Order Is of the Form 1 + 4k

Miller G.A. — Groups Which Admit Five-Eighths Automorphisms

Miller G.A. — Groups Which Admit Five-Eighths Automorphisms

Miller G.A. — Groups which admit three-fourths automorphisms

Miller G.A. — Groups which are decomposable into two non-invariant cyclic subgroups

Miller G. A. — Groups Whose Operators Are of the Form sptq

Miller G.A. — Inverse Commutator Subgroups

Miller G.A. — Non-Abelian Groups Admitting More Than Half Inverse Correspondencies

Miller G.A. — Non-abelian groups of odd prime power order which admit a maximal number of inverse correspondencies in an automorphism

Miller G.A. — Note on the Temperature Relations of Photo-Electric Emission and Thermionic Emission of Electrons

Hille E. — On Laguerres Series Second Note

Manning W.A. — On Simply Transitive Primitive Groups

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