Physics:Quantum methods/linear algebra: Difference between revisions

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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>
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[[File:Linear_algebra_vectors.png|thumb|280px|Quantum methods/linear algebra.]]
[[File:Linear_algebra_vectors.png|thumb|280px|Linear algebra provides the structure for describing quantum states and operators.]]
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Revision as of 22:49, 17 May 2026

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

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Linear algebra provides the structure for describing quantum states and operators.

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