AbstractWe prove a new formula for the generating function of polynomials counting absolutely stable representations of quivers over finite fields. The case of irreducible representations is studied in more detail
AbstractWe count the number of irreducible polynomials in several variables of a given degree over a...
We give a cohomological interpretation of both the Kac polynomial and the refined Donaldson-Thomas-i...
grantor: University of TorontoThis thesis investigates several algebraic algorithms that d...
AbstractWe prove a new formula for the generating function of polynomials counting absolutely stable...
AbstractLet Q be a finite quiver without oriented cycles and let kQ the path algebra of Q over an al...
The main purpose of this thesis is to obtain surprising identities by countingthe representations of...
© 2019 Académie des sciences It is shown that, given a representation of a quiver over a finite fiel...
Given a finite quiver Q and a dimension vector alpha for it, Kac has shown in 1980 that there exists...
AbstractA conjecture of Kac states that the constant coefficient of the polynomial counting the numb...
AbstractBy counting the numbers of isomorphism classes of representations (indecomposable or absolut...
Abstract. We use the theory of resultants to study the stability of an ar-bitrary polynomial f over ...
Let Λ be an artin algebra. As shown in our previous lecture [3], Riedtmann’s Theorem sets the stage ...
AbstractLet Q be a finite quiver without oriented cycles and let kQ the path algebra of Q over an al...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
Dissertation supervisor: Dr. Calin Chindris.Includes vita.The main investigation in this thesis is t...
AbstractWe count the number of irreducible polynomials in several variables of a given degree over a...
We give a cohomological interpretation of both the Kac polynomial and the refined Donaldson-Thomas-i...
grantor: University of TorontoThis thesis investigates several algebraic algorithms that d...
AbstractWe prove a new formula for the generating function of polynomials counting absolutely stable...
AbstractLet Q be a finite quiver without oriented cycles and let kQ the path algebra of Q over an al...
The main purpose of this thesis is to obtain surprising identities by countingthe representations of...
© 2019 Académie des sciences It is shown that, given a representation of a quiver over a finite fiel...
Given a finite quiver Q and a dimension vector alpha for it, Kac has shown in 1980 that there exists...
AbstractA conjecture of Kac states that the constant coefficient of the polynomial counting the numb...
AbstractBy counting the numbers of isomorphism classes of representations (indecomposable or absolut...
Abstract. We use the theory of resultants to study the stability of an ar-bitrary polynomial f over ...
Let Λ be an artin algebra. As shown in our previous lecture [3], Riedtmann’s Theorem sets the stage ...
AbstractLet Q be a finite quiver without oriented cycles and let kQ the path algebra of Q over an al...
This book is intended to serve as a textbook for a course in Representation Theory of Algebras at th...
Dissertation supervisor: Dr. Calin Chindris.Includes vita.The main investigation in this thesis is t...
AbstractWe count the number of irreducible polynomials in several variables of a given degree over a...
We give a cohomological interpretation of both the Kac polynomial and the refined Donaldson-Thomas-i...
grantor: University of TorontoThis thesis investigates several algebraic algorithms that d...
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