COMPUTATIONALLY EFFECTIVE MODELING OF SELF-DEMAGNETIZATION AND MAGNETIC FIELD FOR BODIES OF ARBITRARY SHAPE USING POLYHEDRON DISCRETIZATION

Computationally Effective Modeling of Self-Demagnetization and Magnetic Field for Bodies of Arbitrary Shape Using Polyhedron Discretization

A performance-effective numerical method Course a pied - Homme - Vetements - Manteau - Impermeable for magnetic field calculations is proposed.The method can accept either regular or irregular polyhedron discretization that enables us to construct magnetic object models of an arbitrary shape.A concise, closed-form expression for the magnetic field

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Positive-Operator Valued Measure (POVM) Quantization

We present a general formalism for giving a measure space paired with a separable Hilbert space a quantum version based on a normalized positive operator-valued measure.The latter are Course a pied - Homme - Vetements - Manteau - Impermeable built from families of density operators labeled by points of the measure space.We especially focus on vario

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