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Evaluate product of trace of two matrices

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#matrices #trace
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Proving existence of an element of trace 1

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#number-theory #field-theory #finite-fields #trace
165
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Evaluate the mininal eigenvalue of positive definite matrix

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#eigenvalues-eigenvectors #trace #positive-definite
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Algebraic Number Theory,Marcus, Chapter 2, Question 16

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#algebraic-number-theory #trace
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A conjecture about traces of projections

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#matrices #operator-theory #trace #conjectures
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How is the $H^{1/2}$ norm of function defined on a subset of the boundary?

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#sobolev-spaces #trace #elliptic-equations
138
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Prove that trace of a matrix is $0$.

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#matrices #matrix-equations #trace
96
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Solving an equation involving the trace of a field

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#finite-fields #trace #exponential-sum
669
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Prove Or Disprove: $n\cdot tr(AB)=tr(A) \cdot tr(B) $iff $A$ or $B$ is scalar matrix

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#linear-algebra #matrices #matrix-equations #trace
251
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$n\cdot tr(AB)=tr(A) \cdot tr(B) $ $A$ is a scalar matrix

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#linear-algebra #matrices #matrix-equations #trace
83
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Traces inequalities for projectors and reflections

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#linear-algebra #trace
76
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With these two equations, how do I show that either a,b,c,d must be negative, if v is not 0?

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#calculus #real-analysis #linear-algebra #determinant #trace
94
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How can I solve for a , b , c , d?

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#linear-algebra #matrices #determinant #trace #inverse-problems
1.5k
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Is $\langle A,B\rangle =\operatorname{trace}(AB^T)$ an inner product in $\mathbb R^{n\times m}$?

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#linear-algebra #inner-products #trace
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An equality in the proof of Proposition 3 of Section 2.7 of Pierre Samuel's Algebraic Theory of Numbers

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#algebraic-number-theory #trace #discriminant

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