solenoidal उदाहरण वाक्य

उदाहरण वाक्य

1. In electromagnetism the "'B "'lines form solenoidal rings around the source electric current, whereas in aerodynamics, the air currents form solenoidal rings around the source vortex axis.
2. If a vector quantity \ mathbf { a } ( such as a magnetic field ) is being advected by the solenoidal velocity field \ mathbf { u }, the advection equation above becomes:
3. By calculating the mean square field acting throughout a section of coil, formulae are obtained for the effective resistances of single-and multi-layer solenoidal coils of either solid or stranded wire.
4. For the special case of an incompressible flow, the pressure constrains the flow so that the volume of fluid elements is constant : isochoric flow resulting in a solenoidal velocity field with 0 . }}
5. Thinking of a vector field as a 2-form instead, a closed vector field is one whose derivative ( divergence ) vanishes, and is called an incompressible flow ( sometimes solenoidal vector field ).
6. In eukaryotes, DNA supercoiling exists on many levels of both plectonemic and solenoidal supercoils, with the solenoidal supercoiling proving most effective in compacting the DNA . Solenoidal supercoiling is achieved with histones to form a 10 nm fiber.
7. In eukaryotes, DNA supercoiling exists on many levels of both plectonemic and solenoidal supercoils, with the solenoidal supercoiling proving most effective in compacting the DNA . Solenoidal supercoiling is achieved with histones to form a 10 nm fiber.
8. In eukaryotes, DNA supercoiling exists on many levels of both plectonemic and solenoidal supercoils, with the solenoidal supercoiling proving most effective in compacting the DNA . Solenoidal supercoiling is achieved with histones to form a 10 nm fiber.
9. In light of the physical interpretation, a vector field with zero divergence everywhere is called " incompressible " or " solenoidal "  in this case, no net flow can occur across any closed surface.
10. One important property of the-field produced this way is that magnetic-field lines neither start nor end ( mathematically, is a solenoidal vector field ); a field line either extends to infinity or wraps around to form a closed curve.