Gibson T. Maglasang Quantum Physics, quantum information science and quantum computing are among the growing field of science and crowning intellectual achievements over the past century. Basically, it involves the storage, manipulation, teleportation and communication of information in quantum systems where great enhancements are possible due to entanglement. In this article, entanglement of a two […]

## Archive for the 'Quantum Science Philippines' Category

### Quantum Entanglement towards scalable Quantum Computing

Saturday, February 27th, 2010Posted in Quantum Science Philippines **|** No Comments »

### Brief history of the development of quantum mechanics

Saturday, February 27th, 2010Karl Patrick S. Casas Any object of higher temperature than its surroundings radiates and loses heat. More radiation is produced if you raise the temperature even higher. Even objects at room temperature glow, but in the form of infrared radiation, which is not detectable by the eye. A black body absorbs all frequencies and emits […]

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### Total Spin States of a Two Particle System Measured at the Ground State

Friday, February 19th, 2010Christine Marie Ceblano, Liza Marie Dangkulos, Lutchie Dyan Mendoza and Normie Jean Sajor Spin in particle physics and quantum mechanics is a fundamental characteristic property of elementary particles, composite particles and atomic nuclei. All elementary particles of a given kind have the same spin quantum number which is an important part of a particle’s quantum […]

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### Radial Wavefunction of a Hydrogen Atom

Tuesday, February 16th, 2010Gibson T. Maglasang and John Paul Aseniero In this article, we outlined the necessary steps in calculating the radial wavefunctions [eq]R_{nl}[/eq] for the Hydrogen atom. Thus, the radial wavefunctions particularly [eq]R_{30 [/eq], [eq]R_{31 [/eq] and [eq]R_{32 [/eq] are easily obtained without bothering to normalize it. We use the formula below to find the wavefunction, [eq]R_{nl}=\frac{1}{r}\rho^{l+1}e^{-\rho}\nu(\rho),[/eq] […]

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### Finding the Expectation value for the ground state of a Hydrogen atom

Tuesday, February 16th, 2010John Paul Aseniero and Gibson T. Maglasang For the particle in the state [eq]\Psi[/eq], the expectation value of x is expressed as [eq]\langle x\rangle = \int_{-\infty}^{+\infty}x|\Psi(x,t)|^2dx[/eq] where the expectation value is the average of repeated measurements on an ensemble of identically prepared systems. In this article, we would like to find [eq]\langle r\rangle[/eq], [eq]\langle r^2\rangle[/eq], […]

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