Asymmetry | Conservation laws

Parity (physics)

In physics, a parity transformation (also called parity inversion) is the flip in the sign of one spatial coordinate. In three dimensions, it can also refer to the simultaneous flip in the sign of all three spatial coordinates (a point reflection): It can also be thought of as a test for chirality of a physical phenomenon, in that a parity inversion transforms a phenomenon into its mirror image. All fundamental interactions of elementary particles, with the exception of the weak interaction, are symmetric under parity. The weak interaction is chiral and thus provides a means for probing chirality in physics. In interactions that are symmetric under parity, such as electromagnetism in atomic and molecular physics, parity serves as a powerful controlling principle underlying quantum transitions. A matrix representation of P (in any number of dimensions) has determinant equal to −1, and hence is distinct from a rotation, which has a determinant equal to 1. In a two-dimensional plane, a simultaneous flip of all coordinates in sign is not a parity transformation; it is the same as a 180° rotation. In quantum mechanics, wave functions that are unchanged by a parity transformation are described as even functions, while those that change sign under a parity transformation are odd functions. (Wikipedia).

Parity (physics)
Video thumbnail

Parity in Quantum Mechanics: Position Operator

In this video, we will talk about parity in quantum mechanics, and in particular: how does the position operator change under a parity transformation? Contents: 00:00 Introduction 01:13 Parity Operator If you want to help us get rid of ads on YouTube, you can become a member... https://

From playlist Quantum Mechanics, Quantum Field Theory

Video thumbnail

Concavity and Parametric Equations Example

Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Concavity and Parametric Equations Example. We find the open t-intervals on which the graph of the parametric equations is concave upward and concave downward.

From playlist Calculus

Video thumbnail

Differential Equations: Linearity

Linearity is crucial throughout mathematics. In this video, I demonstrate the linearity of linear differential equations and explain why it can be useful. This video is the first precursor to our discussion of homogeneous differential equations.

From playlist Differential Equations

Video thumbnail

Solve the general solution for differentiable equation with trig

Learn how to solve the particular solution of differential equations. A differential equation is an equation that relates a function with its derivatives. The solution to a differential equation involves two parts: the general solution and the particular solution. The general solution give

From playlist Differential Equations

Video thumbnail

Introduction to Parametric Equations

This video defines a parametric equations and shows how to graph a parametric equation by hand. http://mathispower4u.yolasite.com/

From playlist Parametric Equations

Video thumbnail

How to solve differentiable equations with logarithms

Learn how to solve the particular solution of differential equations. A differential equation is an equation that relates a function with its derivatives. The solution to a differential equation involves two parts: the general solution and the particular solution. The general solution give

From playlist Differential Equations

Video thumbnail

11_6_1 Contours and Tangents to Contours Part 1

A contour is simply the intersection of the curve of a function and a plane or hyperplane at a specific level. The gradient of the original function is a vector perpendicular to the tangent of the contour at a point on the contour.

From playlist Advanced Calculus / Multivariable Calculus

Video thumbnail

General solution of a separable equation

Learn how to solve the particular solution of differential equations. A differential equation is an equation that relates a function with its derivatives. The solution to a differential equation involves two parts: the general solution and the particular solution. The general solution give

From playlist Differential Equations

Video thumbnail

Quantum Physics in a Mirror Universe

To learn to think like a scientist check out http://Brilliant.org/SpaceTime PBS Member Stations rely on viewers like you. To support your local station, go to: http://to.pbs.org/DonateSPACE Check out the new Space Time Merch Store! https://pbsspacetime.com/ When you look in mirror, and

From playlist Space Time!

Video thumbnail

Priya Natarajan: The Politics of Equality

Priya Natarajan, Professor of Astronomy and Physics Description: Professor Natarajan is a theoretical astrophysicist interested in cosmology, gravitational lensing and black hole physics. Her research involves mapping the detailed distribution of dark matter in the universe exploiting the

From playlist The MacMillan Report

Video thumbnail

L2.3 Symmetries: Parity

MIT 8.701 Introduction to Nuclear and Particle Physics, Fall 2020 Instructor: Markus Klute View the complete course: https://ocw.mit.edu/8-701F20 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP60Do91PdN978llIsvjKW0au Parity violation and the Wu experiment License: Cr

From playlist MIT 8.701 Introduction to Nuclear and Particle Physics, Fall 2020

Video thumbnail

Our Antimatter, Mirrored, Time-Reversed Universe

PBS Member Stations rely on viewers like you. To support your local station, go to: http://to.pbs.org/DonateSPACE ↓ More info below ↓ Check out the new Space Time Merch Store! https://pbsspacetime.com/ Support Space Time on Patreon https://www.patreon.com/pbsspacetime The foundations o

From playlist Space Time!

Video thumbnail

Accuracy and Precision

This chemistry video tutorial explains the difference of accuracy and precision in measurement. This video gives an example of four students attempting to measure the density of aluminum and asks which data is accurate but not precise. Accuracy has to do with how close your data is to th

From playlist New AP & General Chemistry Video Playlist

Video thumbnail

014 A Pair of Square Wells and the Ammonia Maser

In this series of physics lectures, Professor J.J. Binney explains how probabilities are obtained from quantum amplitudes, why they give rise to quantum interference, the concept of a complete set of amplitudes and how this defines a "quantum state". Notes and problem sets here http://www

From playlist James Binney - 2nd Year Quantum Mechanics

Video thumbnail

Could We Decode Alien Physics?

PBS Member Stations rely on viewers like you. To support your local station, go to:http://to.pbs.org/DonateSPACE Sign Up on Patreon to get access to the Space Time Discord! https://www.patreon.com/pbsspacetime How hard can it really be to decode alien physics and engineering? It’s gotta

From playlist In Search of Aliens!

Video thumbnail

Constraints on classical Gravitational Scattering amplitudes (Lecture 3) by Shiraz Minwalla

RECENT DEVELOPMENTS IN S-MATRIX THEORY (ONLINE) ORGANIZERS: Alok Laddha, Song He and Yu-tin Huang DATE: 20 July 2020 to 31 July 2020 VENUE:Online Due to the ongoing COVID-19 pandemic, the original program has been canceled. However, the meeting will be conducted through online lectures

From playlist Recent Developments in S-matrix Theory (Online)

Video thumbnail

Parametric Equations

Since we just covered polar equations, let's go over one other way we can graph functions. Parametric equations are actually a set of equations whereby two variables like x and y both depend on the same variable, usually time, and therefore each rectangular coordinate is determined by its

From playlist Mathematics (All Of It)

Video thumbnail

AQC 2016 - Parity Adiabatic Quantum Computing

A Google TechTalk, June 29, 2016, presented by Wolfgang Lechner (University of Innsbruck) ABSTRACT: In this talk I will present an overview of recent ideas on parity adiabatic quantum computing, a scheme which has been introduced [1] as an alternative to the spin glass paradigm of quantum

From playlist Adiabatic Quantum Computing Conference 2016

Related pages

Curl (mathematics) | Volt | C-symmetry | Commutator | Group extension | Group representation | Lepton number | Baryon number | Special unitary group | Maxwell stress tensor | Neutrino | Invariant (physics) | Discrete symmetry | Work (physics) | Group (mathematics) | Scalar (physics) | Time | Maxwell's equations | Majorana fermion | Electric charge | Spinor | Spin group | Dirac equation | Three-dimensional space | Hamiltonian (quantum mechanics) | Angular momentum | Determinant | Canonical quantization | Centrosymmetry | Spin (physics) | Unitary operator | Kaon | T-symmetry | Chirality (physics) | Atomic orbital | Rotation | Point reflection | Fermion | Even and odd functions | Diatomic molecule | Current density | Charge density | Energy | Circle group | Neutron | Tensor | Molecular symmetry | Vector potential | Hilbert space | Hermann Weyl | Projective representation | Group homomorphism | CP violation | Energy density | Poynting vector | Euclidean vector | Angular momentum operator | Abelian group | Pseudovector | Azimuthal quantum number