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A mathematical orchard: problems and solutions

A mathematical orchard: problems and solutions

by Krusemeyer, Mark, Larson, Loren C, Gilbert, George Thomas
Year of Publication 2012

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APPENDIX 1: PREREQUISITES BY PROBLEM NUMBER

APPENDIX 1: PREREQUISITES BY PROBLEM NUMBER

by Larson, Loren C, Gilbert, George T, Krusemeyer, Mark I
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

APPENDIX 2: PROBLEM NUMBERS BY SUBJECT

APPENDIX 2: PROBLEM NUMBERS BY SUBJECT

by Larson, Loren C, Gilbert, George T, Krusemeyer, Mark I
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

Table of Contents

Table of Contents

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

About the Authors

About the Authors

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

THE SOLUTIONS

THE SOLUTIONS

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

Front Matter

Front Matter

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

THE PROBLEMS

THE PROBLEMS

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

INDEX

INDEX

by Mark I. Krusemeyer, George T. Gilbert, Loren C. Larson
Published in A Mathematical Orchard (01.06.2012)

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Book Chapter

THE SOLUTIONS

THE SOLUTIONS

by Krusemeyer, Mark I, Larson, Loren C, Gilbert, George T
Published in A Mathematical Orchard (2012)

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Book Chapter

THE PROBLEMS

THE PROBLEMS

by Krusemeyer, Mark I, Larson, Loren C, Gilbert, George T
Published in A Mathematical Orchard (2012)

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Book Chapter

Fundamental groups, algebraicK-theory, and a problem of Abhyankar

Fundamental groups, algebraicK-theory, and a problem of Abhyankar

by Krusemeyer, Mark I.
Published in Inventiones mathematicae (01.03.1973)

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Journal Article

Determining multiplicities of dominant weights in irreducible lie algebra representations using a computer

Determining multiplicities of dominant weights in irreducible lie algebra representations using a computer

by Krusemeyer, Mark I.
Published in BIT (01.09.1971)

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Journal Article

K2( A[ X, Y]/ XY), a problem of swan, and related computations

K2( A[ X, Y]/ XY), a problem of swan, and related computations

by Dennis, R.Keith, Krusemeyer, Mark I.
Published in Journal of pure and applied algebra (1979)

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Journal Article