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Quantum state

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Nov 14, 20241 min read

quantum-theory

Quantum states are elements of Quantum Hilbert Space with Norm $1$ .

Properties

All the properties of a Vector Space are inherited.

Backlinks

️❯ Variational Monte Carlo
️❯ 13th Trieste–Ljubljana-Zagreb meeting @ Ljubljana
️❯ As for the CAT… models and interpretations of Quantum Mechanics
️❯ Normalizable
️❯ Kinetic energy
️❯ Deutsch's algorithm
️❯ Grover's Algorithm
️❯ Quantum Teleportation
️❯ Swap Test
️❯ Stabilizer state
️❯ Trotterization
️❯ Bose-Einstein condensate
️❯ 2 level system tunnelling probability
️❯ Infinite double well
️❯ Particle in a Box
️❯ Quadratic potential ground state energy via the Variational Method
️❯ Single well
️❯ Spinors ground state energy via the Variational Method
️❯ Heisenberg picture
️❯ Interaction Picture
️❯ Postulate 3
️❯ Schrodinger Equation
️❯ Schrodinger picture
️❯ Bosonic Hilbert Space
️❯ Density Operator
️❯ Expectation
️❯ Fermionic Hilbert Space
️❯ Measurement uncertainty
️❯ Quantum Hilbert Space
️❯ Entanglement
️❯ Von Neumann Entropy
️❯ Finding interferometer phase
️❯ Unraveling
️❯ Eigenstate measurements are deterministic
️❯ Heisenberg Equation of Motion
️❯ Heisenberg Uncertainty Principle
️❯ Pauli exclusion principle
️❯ Quantum states' inner product is time independent
️❯ The Schrodinger and Heisenberg pictures are equivalent
️❯ There is no measurement uncertainty iff the eigenstate is in the kernel of the operator

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