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zeromodz

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- Thread starter zeromodz
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In summary, the conversation discussed various equations and topics related to physics, including time dilation, electromagnetism, Lagrange's equations, Maxwell's equations, and the symmetrization requirement in quantum mechanics. The participants also shared their favorite equations, with one choosing Lagrange's equations and the other choosing Maxwell's equations.

- #1

zeromodz

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Physics news on Phys.org

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Phrak

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electromagnetism: d(*+i)dA = -*J

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msbell1

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[tex]\frac{d}{dt}\frac{\partial L}{\partial\dot{q}} -\frac{\partial L}{\partial q}=0[/tex]

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- #5

Hootenanny

Staff Emeritus

Science Advisor

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[tex]F_{\left[\alpha\beta,\gamma\right]} = 0[/tex]

[tex]{F^{\alpha\beta}}_{;\beta} = \mu_0J^\alpha[/tex]

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ApexOfDE

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Maxwell eqs.

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intervoxel

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[tex]

\psi(\textbf{r}_1,\textbf{r}_2) = \pm \psi(\textbf{r}_2,\textbf{r}_1)

[/tex] (+for bosons, - for fermions)

As a scientist, I have many equations that I find fascinating and useful. It is difficult to choose just one favorite, but if I had to pick, I would say the Schrödinger equation is at the top of my list.

The Schrödinger equation is a fundamental equation in quantum mechanics that describes the behavior of a quantum system. It allows us to predict the probability of finding a particle in a certain location or state, and has many applications in understanding the behavior of atoms, molecules, and other quantum systems.

The Schrödinger equation is a mathematical equation that describes how a quantum system evolves over time. It takes into account the properties of the system, such as its energy and potential, to determine the probability of finding a particle in a certain state or location.

The Schrödinger equation is used extensively in many areas of scientific research, including quantum mechanics, chemistry, and materials science. It allows scientists to make predictions about the behavior of quantum systems and has been instrumental in understanding and developing new technologies such as transistors and lasers.

Yes, the Schrödinger equation has many real-life applications. For example, it is used in the design and development of electronic devices such as transistors and computer chips. It is also used in pharmaceutical research to understand the behavior of molecules and develop new drugs. Additionally, the Schrödinger equation is used in the study of quantum computing and quantum cryptography, which have the potential to revolutionize information technology and data security.

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