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Knapp, Michael - Mathematical Sciences Department, Loyola College in Maryland
Diagonal equations of di#erent degrees over padic fields
Artin's Conjecture for Forms of Degree 7 and 11
SYSTEMS OF DIAGONAL EQUATIONS OVER p-ADIC FIELDS
ON SYSTEMS OF DIAGONAL FORMS MICHAEL P. KNAPP
ON SYSTEMS OF DIAGONAL FORMS MICHAEL P. KNAPP
2 2 Matrices with both eigenvalues Michael P. Knapp
Applicable Analysis and Discrete Mathematics available online at http://pefmath.etf.rs
Applicable Analysis and Discrete Mathematics available online at http://pefmath.etf.rs
On Systems of Diagonal Forms II Michael P. Knapp
Forms in Many Variables Over padic Fields
Pairs of homogeneous additive equations Michael P. Knapp
2 2 Matrices with both eigenvalues Michael P. Knapp
Sines and Cosines of Angles in Arithmetic Progression Michael P. Knapp
SYSTEMS OF DIAGONAL EQUATIONS OVER p-ADIC FIELDS
Sines and Cosines of Angles in Arithmetic Progression Michael P. Knapp
Artin's Conjecture for Forms of Degree 7 and 11
2 x 2 Matrices with both eigenvalues in Z=pZ
Pairs of homogeneous additive equations Michael P. Knapp
Diagonal equations of different degrees over p-adic fields
On Systems of Diagonal Forms II Michael P. Knapp
Diagonal equations of different degrees over p-adic fields
ON SYSTEMS OF DIAGONAL FORMS MICHAEL P. KNAPP
On Systems of Diagonal Forms II Michael P. Knapp
Forms in Many Variables Over p-adic Fields
Sines and Cosines of Angles in Arithmetic Progression Michael P. Knapp
