Matrix algebra.
Matrix algebra.

Chapter 8 The Log-Euclidean Framework Applied to
Chapter 8 The Log-Euclidean Framework Applied to

Vector bundles and torsion free sheaves on degenerations of elliptic
Vector bundles and torsion free sheaves on degenerations of elliptic

How Many Query Superpositions Are Needed to Learn?
How Many Query Superpositions Are Needed to Learn?

... oracle interactions are not possible. Ambainis et al. [2] and Atici and Servedio [4] give non-trivial upper bounds for quantum exact learning from membership queries. Finally, Hunziker et al. [16] show a general technique for quantum learning from memberships and restricted equivalences that is show ...
arXiv:math/0105237v3 [math.DG] 8 Nov 2002
arXiv:math/0105237v3 [math.DG] 8 Nov 2002

PHYSICS 430 Lecture Notes on Quantum Mechanics
PHYSICS 430 Lecture Notes on Quantum Mechanics

Real Numbers and Variable Expressions
Real Numbers and Variable Expressions

Document
Document

Algebra I: Section 3. Group Theory 3.1 Groups.
Algebra I: Section 3. Group Theory 3.1 Groups.

Linear Algebra Notes
Linear Algebra Notes

1-5 - Mr. Raine`s Algebra 2 Class
1-5 - Mr. Raine`s Algebra 2 Class

Representations of Locally Compact Groups
Representations of Locally Compact Groups

definability of linear equation systems over
definability of linear equation systems over

Factoring Polynomials Multiplying Binomials Multiplying Binomials
Factoring Polynomials Multiplying Binomials Multiplying Binomials

Chern Character, Loop Spaces and Derived Algebraic Geometry
Chern Character, Loop Spaces and Derived Algebraic Geometry

BALANCE PRINCIPLES
BALANCE PRINCIPLES

The Quantum Mechanical Frame of  Reference Andrew Soltau
The Quantum Mechanical Frame of  Reference Andrew Soltau

Triangularizability of Polynomially Compact Operators
Triangularizability of Polynomially Compact Operators

What is a Matrix?
What is a Matrix?

LECTURE 12: HOPF ALGEBRA (sl ) Introduction
LECTURE 12: HOPF ALGEBRA (sl ) Introduction

Chapter 1 PLANE CURVES
Chapter 1 PLANE CURVES

Let us assume that Y is a non-empty set. A function ψ : Y × Y → C is
Let us assume that Y is a non-empty set. A function ψ : Y × Y → C is

Quantum Designs - Gerhard Zauner
Quantum Designs - Gerhard Zauner

Bounding the quantum dimension with contextuality Linköping University Post Print
Bounding the quantum dimension with contextuality Linköping University Post Print

18.03 Differential Equations, Lecture Note 33
18.03 Differential Equations, Lecture Note 33

Bra–ket notation