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Can schrodinger equation be driven?
No, the Schrödinger equation cannot be derived using classical physics principles. It was developed in quantum mechanics to describe the behavior of quantum particles, such as electrons, and is based on the probabilistic nature of quantum mechanics.
If the electron in a hydrogen atom obeyed classical mechanics instead of quantum mechanics would it emit a continuous spectrum or a line spectrum?
In some text books on physical chemistry it is stated that if an electron followed the classical laws of mechanics it would continue to emit energy in the form of electromagnetic radiation until it fell to the nucleus. It is not sensible to consider the spectrum of emitted electromagnetic radiation because its wavelength is a function of the Schrodinger equation under the influence of the Hamilton operator. So my only have desecrate values. A classical picture of the atom would not obey the Schrodinger equation so there is no way of predicting the way it would emit energy.
What was Galileo basic equation about speed?
Galileo's basic equation about speed is often expressed as ( v = \frac{d}{t} ), where ( v ) represents speed, ( d ) is the distance traveled, and ( t ) is the time taken. This equation illustrates the relationship between distance, time, and speed, establishing that speed is the ratio of distance to time. Galileo's work laid the foundation for classical mechanics and significantly advanced our understanding of motion.
What did Erwin Schrodinger discover in 1930?
Erwin Schrödinger formulated the famous Schrödinger equation in 1926, which is a fundamental equation in quantum mechanics describing how the quantum state of a physical system changes in time. In 1935, he proposed the thought experiment known as "Schrödinger's cat" to illustrate the concept of superposition in quantum mechanics.
What are the applications of time dependent Schrodingers equation?
Being a physicist I do not know too much about the applications. But in general the time dependent Schrodinger Equation tells us how a quantum state evolves in time. I believe this might be applicable to things like flash/thumb drives, and computers in general.
What are some of the classical mechanics for a Slinky?
Some of the classical mechanics for a slinky include The Klein Gordon Equation, Phase Velocity, Group Velocity, and The Sine-Gordon or Pendulum Equation. There is also Electrostatics, and The Discrete Fourier Transform.
What is the significance of the Liouville equation in the study of classical mechanics?
The Liouville equation is important in classical mechanics because it describes how the distribution of particles in a system evolves over time. It helps us understand the behavior of complex systems and predict their future states.
Can schrodinger equation be driven?
No, the Schrödinger equation cannot be derived using classical physics principles. It was developed in quantum mechanics to describe the behavior of quantum particles, such as electrons, and is based on the probabilistic nature of quantum mechanics.
If the electron in a hydrogen atom obeyed classical mechanics instead of quantum mechanics would it emit a continuous spectrum or a line spectrum?
In some text books on physical chemistry it is stated that if an electron followed the classical laws of mechanics it would continue to emit energy in the form of electromagnetic radiation until it fell to the nucleus. It is not sensible to consider the spectrum of emitted electromagnetic radiation because its wavelength is a function of the Schrodinger equation under the influence of the Hamilton operator. So my only have desecrate values. A classical picture of the atom would not obey the Schrodinger equation so there is no way of predicting the way it would emit energy.
What were erwin schrodingers biggest accomplishments?
Erwin Schrödinger is best known for his formulation of the Schrödinger equation, a fundamental equation in quantum mechanics that describes how quantum states evolve over time. He also contributed to the development of wave mechanics, establishing a wave-particle duality perspective on matter. Additionally, his thought experiment known as "Schrödinger's cat" illustrated the paradoxes of quantum superposition and measurement. Schrödinger received the Nobel Prize in Physics in 1933 for his pivotal contributions to the understanding of atomic and subatomic processes.
Equation of lagrange in analytical mechanics?
introduction of lagrange equation
What does p equal in the equation p equals mv?
In classical mechanics, momentum (pl. momenta; SI unit kg·m/s, or, equivalently, N·s) is the product of the mass and velocity of an object (p = mv).
How can the de Broglie equation be derived?
The de Broglie equation can be derived by combining the principles of wave-particle duality and the equations of classical mechanics. It relates the wavelength of a particle to its momentum, and is given by h/p, where is the wavelength, h is Planck's constant, and p is the momentum of the particle.
Why quantum mechanics is someone called wave mechanics?
It is also called wave mechanics because quantum mechanics governed by Schrodinger's wave equation in it's wave-formulation.
What is continuity equation in fluid mechanics?
Area*Velocity=Constant
What is the significance of the Pauli equation in quantum mechanics?
The Pauli equation is a key equation in quantum mechanics that describes the behavior of fermions, which are particles like electrons that follow the Pauli exclusion principle. This equation helps us understand the behavior of particles with half-integer spin, and is crucial for predicting the properties of atoms and molecules.
How can you develop quantum mechanical counterpart of classical mechanics for the rate of change of position?
The rate of change of position in Classical mechanics is defined as velocity. The quantum mechanical analog would be more closely related to the momentum operator of the wave equation, which is (in one dimension) p=(h/i*2*pi)*(d/dx); where p is the momentum, h is Planck's constant, i is the square root of negative one, pi is 3.1415...., and d/dx is the partial derivative with respect to space.
