filmov
tv
Vector SOLENOIDAL example simple steps used
Показать описание
In this video explaining Vector SOLENOIDAL example interesting and very good.
A vector is solenoidal if it has zero divergence which means that the net flow of the vector out of any closed surface is zero. In other words the vector field has no sources or sinks within the region of interest. One example of a solenoidal vector is the magnetic field in a region where there are no magnetic monopoles.
#easymathseasytricks #vectorsolenoidal
18MAT21 MODULE 1:Vector Calculus
18MAT21 MODULE 2:Differential Equation higher order
18MAT21 MODULE 3: Partial differential equations
18MAT21 MODULE 4: Infiinite series & Power series solution
18MAT21 MODULE 5: Numerical methods
18MAT11 Module1: Differential Calculus1
18MAT11 Module2: differential Calculus2
18MAT11 Module4: Ordinary differential equations
Linear Algebra: 18MAT11 MODULE 5
LAPLACE TRANSFORM : 18MAT31
Fourier Transforms Z-transform : 18MAT31 & 17MAT31
Fourier Series: 18MAT31 & 17MAT31
Calculus of Variation & Numerical Methods 18MAT31
Numerical Methods ODE's: 18MAT31 & 17MAT41
Joint Probability & Sampling Theory: 18MAT41 & 17MAT41
Probability Distributions: 18MAT41 & 17MAT41
Calculus of Complex Functions: 18MAT41 & 17MAT41
Curve fitting & Statistical Method 18MAT41 17MAT31
A vector is solenoidal if it has zero divergence which means that the net flow of the vector out of any closed surface is zero. In other words the vector field has no sources or sinks within the region of interest. One example of a solenoidal vector is the magnetic field in a region where there are no magnetic monopoles.
#easymathseasytricks #vectorsolenoidal
18MAT21 MODULE 1:Vector Calculus
18MAT21 MODULE 2:Differential Equation higher order
18MAT21 MODULE 3: Partial differential equations
18MAT21 MODULE 4: Infiinite series & Power series solution
18MAT21 MODULE 5: Numerical methods
18MAT11 Module1: Differential Calculus1
18MAT11 Module2: differential Calculus2
18MAT11 Module4: Ordinary differential equations
Linear Algebra: 18MAT11 MODULE 5
LAPLACE TRANSFORM : 18MAT31
Fourier Transforms Z-transform : 18MAT31 & 17MAT31
Fourier Series: 18MAT31 & 17MAT31
Calculus of Variation & Numerical Methods 18MAT31
Numerical Methods ODE's: 18MAT31 & 17MAT41
Joint Probability & Sampling Theory: 18MAT41 & 17MAT41
Probability Distributions: 18MAT41 & 17MAT41
Calculus of Complex Functions: 18MAT41 & 17MAT41
Curve fitting & Statistical Method 18MAT41 17MAT31
Комментарии