scalar potential वाक्य
उदाहरण वाक्य
मोबाइल
- Further, the scalar potential is the fundamental quantity in quantum mechanics.
- Scalar potentials play a prominent role in many areas of physics and engineering.
- In mathematics, vector potential and scalar potential have more general meanings .)
- |4 = In regions far from electric charge the scalar potential becomes zero.
- With some care the scalar potential can be extended to include free currents as well.
- The corresponding scalar potential ( the potential energy of the non-central body ) is:
- The magnetic scalar potential model consists of the Gauss coefficients which define a spherical harmonic expansion of V
- Where is the scalar potential and the vector potential, the components of the canonical momentum four-vector is
- Factor out the scalar potential and assign the leftovers, which are constant, to \ kappa ^ 2.
- Where \ mathbf { \ Phi } is a harmonic vector potential and \ chi is a harmonic scalar potential.
- An equipotential of a scalar potential del operator illustrates the relationship between a vector field and its associated scalar potential field.
- An equipotential of a scalar potential del operator illustrates the relationship between a vector field and its associated scalar potential field.
- This is why sometimes the electric potential is called the scalar potential and the magnetic potential is called the vector potential.
- The magnetic scalar potential " ? " is sometimes used to specify the magnetic permanent magnets when their magnetization is known.
- This is analogous to a " scalar potential ", which is a scalar field whose gradient is a given vector field.
- The gradient at node i is a directed edge pointing towards the largest increase of the scalar potential in the node's neighborhood.
- For a charged particle in an electromagnetic field, described by the scalar potential and vector potential, the momentum operator must be replaced by:
- A generalized electric scalar potential is also used in electrodynamics when time-varying electromagnetic fields are present, but this can not be so simply calculated.
- Scalar potential is not determined by the vector field alone : indeed, the gradient of a function is unaffected if a constant is added to it.
- From Maxwell's equations, it is clear that is not always zero, and hence the scalar potential alone is insufficient to define the electric field exactly.
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