Physics:Quantum methods/linear algebra: Difference between revisions

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{{Short description|Mathematical framework for vectors, matrices, and operators}}
{{Short description|Mathematical framework for vectors, matrices, and operators}}


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'''Linear algebra''' is the mathematical framework used to describe vectors, matrices, and [[Physics:Quantum methods/operator|operators]] in quantum theory.
'''Linear algebra''' is the mathematical framework used to describe vectors, matrices, and [[Physics:Quantum methods/operator|operators]] in quantum theory.


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<div style="font-size:90%;">Linear algebra provides the structure for describing quantum states and operators.</div>
<div style="font-size:90%;">Linear algebra provides the structure for describing quantum states and operators.</div>
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[[File:Linear_algebra_vectors.png|thumb|280px|Quantum methods/linear algebra.]]
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Revision as of 15:49, 17 May 2026


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Linear algebra is the mathematical framework used to describe vectors, matrices, and operators in quantum theory.

Linear algebra provides the structure for describing quantum states and operators.
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Quantum methods/linear algebra.

Description

Quantum systems are described using vectors in abstract spaces. Linear algebra provides the tools to manipulate these vectors and relate them through operators and transformations.

Properties

  • describes vectors and matrices
  • framework for quantum states
  • used for operators and transformations

See also

Table of contents (217 articles)

Index

Full contents

References


Author: Harold Foppele


Source attribution: Physics:Quantum methods/linear algebra

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