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An introductory path to quantum theo...
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Sontz, Stephen Bruce.
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An introductory path to quantum theory = using mathematics to understand the ideas of physics /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
An introductory path to quantum theory/ by Stephen Bruce Sontz.
其他題名:
using mathematics to understand the ideas of physics /
作者:
Sontz, Stephen Bruce.
出版者:
Cham :Springer International Publishing : : 2020.,
面頁冊數:
xxv, 286 p. :ill., digital ;24 cm.
內容註:
Introduction to this Path -- Viewpoint -- Neither Particle nor Wave -- Schrodinger's Equation -- Operators and Canonical Quantization -- The Harmonic Oscillator -- Interpreting: Mathematics -- Interpreting: Physics -- The Language of Hilbert Space -- Interpreting: Measurement -- The Hydrogen Atom -- Angular Momentum -- The Rotation Group SO(3) -- Spin and SU(2) -- Bosons and Fermions -- Classical and Quantum Probability -- The Heisenberg Picture -- Uncertainty (Optional) -- Speaking of Quantum Theory (Optional) -- Complementarity (Optional) -- Axioms (Optional) -- And Gravity? -- Measure Theory: A Crash Course.
Contained By:
Springer eBooks
標題:
Quantum theory. -
電子資源:
https://doi.org/10.1007/978-3-030-40767-4
ISBN:
9783030407674
An introductory path to quantum theory = using mathematics to understand the ideas of physics /
Sontz, Stephen Bruce.
An introductory path to quantum theory
using mathematics to understand the ideas of physics /[electronic resource] :by Stephen Bruce Sontz. - Cham :Springer International Publishing :2020. - xxv, 286 p. :ill., digital ;24 cm.
Introduction to this Path -- Viewpoint -- Neither Particle nor Wave -- Schrodinger's Equation -- Operators and Canonical Quantization -- The Harmonic Oscillator -- Interpreting: Mathematics -- Interpreting: Physics -- The Language of Hilbert Space -- Interpreting: Measurement -- The Hydrogen Atom -- Angular Momentum -- The Rotation Group SO(3) -- Spin and SU(2) -- Bosons and Fermions -- Classical and Quantum Probability -- The Heisenberg Picture -- Uncertainty (Optional) -- Speaking of Quantum Theory (Optional) -- Complementarity (Optional) -- Axioms (Optional) -- And Gravity? -- Measure Theory: A Crash Course.
Since the 17th century, physical theories have been expressed in the language of mathematical equations. This introduction to quantum theory uses that language to enable the reader to comprehend the notoriously non-intuitive ideas of quantum physics. The mathematical knowledge needed for using this book comes from standard undergraduate mathematics courses and is described in detail in the section Prerequisites. This text is especially aimed at advanced undergraduate and graduate students of mathematics, computer science, engineering and chemistry among other disciplines, provided they have the math background even though lacking preparation in physics. In fact, no previous formal study of physics is assumed.
ISBN: 9783030407674
Standard No.: 10.1007/978-3-030-40767-4doiSubjects--Topical Terms:
516552
Quantum theory.
LC Class. No.: QC174.12 / .S668 2020
Dewey Class. No.: 530.12
An introductory path to quantum theory = using mathematics to understand the ideas of physics /
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Introduction to this Path -- Viewpoint -- Neither Particle nor Wave -- Schrodinger's Equation -- Operators and Canonical Quantization -- The Harmonic Oscillator -- Interpreting: Mathematics -- Interpreting: Physics -- The Language of Hilbert Space -- Interpreting: Measurement -- The Hydrogen Atom -- Angular Momentum -- The Rotation Group SO(3) -- Spin and SU(2) -- Bosons and Fermions -- Classical and Quantum Probability -- The Heisenberg Picture -- Uncertainty (Optional) -- Speaking of Quantum Theory (Optional) -- Complementarity (Optional) -- Axioms (Optional) -- And Gravity? -- Measure Theory: A Crash Course.
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Since the 17th century, physical theories have been expressed in the language of mathematical equations. This introduction to quantum theory uses that language to enable the reader to comprehend the notoriously non-intuitive ideas of quantum physics. The mathematical knowledge needed for using this book comes from standard undergraduate mathematics courses and is described in detail in the section Prerequisites. This text is especially aimed at advanced undergraduate and graduate students of mathematics, computer science, engineering and chemistry among other disciplines, provided they have the math background even though lacking preparation in physics. In fact, no previous formal study of physics is assumed.
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