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pimc.ae
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Domain name - pimc.ae
Site title - 403 Forbidden
Go to website - 403 Forbidden
Words count at pimc.ae:
403 - 2
you - 1
don - 1
have - 1
permission - 1
access - 1
this - 1
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Location Country - Germany
Registration Country - The Netherlands
City/Town - Frankfurt am Main
Provider - Akamai Connected Cloud
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ns4.tasjeel.ae ns3.tasjeel.ae
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☆ pimc.ae. 600 IN TXT "v=spf1 +a +mx +ip4:5.39.72.197 include:spf.antispamcloud.com +include:relay.mailchannels.net ~all"
☆ pimc.ae. 600 IN MX 0 pimc.ae.
☆ pimc.ae. 600 IN A 139.162.173.118
☆ pimc.ae. 21600 IN NS ns4.tasjeel.ae.
☆ pimc.ae. 21600 IN NS ns3.tasjeel.ae.
☆ pimc.ae. 21600 IN SOA ns3.tasjeel.ae. dom.tasjeel.ae. 2022060400 3600 1800 1209600 86400
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Brief facts about pimc:
Path integral Monte Carlo is a quantum Monte Carlo method used to solve quantum statistical mechanics problems numerically within the path integral formulation. The application of Monte Carlo methods to path integral simulations of condensed matter systems was first pursued in a key paper by John A. Barker. The method is typically applied under the assumption that symmetry or antisymmetry under exchange can be neglected, i.e., identical particles are assumed to be quantum Boltzmann particles, as opposed to fermion and boson particles. The method is often applied to calculate thermodynamic properties such as the internal energy, heat capacity, or free energy. As with all Monte Carlo method based approaches, a large number of points must be calculated. In principle, as more path descriptors are used, the more quantum the result is.
Path integral molecular dynamics - Path integral molecular dynamics is a method of incorporating quantum mechanics into molecular dynamics simulations using Feynman path integrals. In PIMD, one uses the Born–Oppenheimer approximation to separate the wavefunction into a nuclear part and an electronic part.
Quantum algorithm - In quantum computing, a quantum algorithm is an algorithm which runs on a realistic model of quantum computation, the most commonly used model being the quantum circuit model of computation.
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