0
It is just one component of the fully completed equation.
Wiki User
∙ 13y ago
Add your answer:
Earn +20 pts
What is the difference between an ordinary differential equation and a partial differential equation?
ordinary differential equation is obtained only one independent variable and partial differential equation is obtained more than one variable.
Heat equation partial differential?
Yes, it is.
What is cauchy riemen equation?
partial of u with respect to x = partial of v with respect to y partial of u with respect to y = -1*partial of v with respect to x
What is a numerical solution of a partial differential equation?
Some partial differential equations do not have analytical solutions. These can only be solved numerically.
What is laplace equation of continuity?
partial vx w/ respect to x + partial vy w/ respect to y + partial vz w/ respect to z = 0
What is the difference between an ordinary differential equation and a partial differential equation?
ordinary differential equation is obtained only one independent variable and partial differential equation is obtained more than one variable.
Heat equation partial differential?
Yes, it is.
What is cauchy riemen equation?
partial of u with respect to x = partial of v with respect to y partial of u with respect to y = -1*partial of v with respect to x
What are the difference between the lagrange equation and lagrange function?
The lagrange function, commonly denoted L is the lagrangian of a system. Usually it is the kinetic energy - potential energy (in the case of a particle in a conservative potential). The lagrange equation is the equation that converts a given lagrangian into a system of equations of motion. It is d/dt(\partial L/\partial qdot)-\partial L/\partial q.
What does PDE stand for?
PDE stands for Partial Differential Equation
What is a numerical solution of a partial differential equation?
Some partial differential equations do not have analytical solutions. These can only be solved numerically.
What is laplace equation of continuity?
partial vx w/ respect to x + partial vy w/ respect to y + partial vz w/ respect to z = 0
Are there any applications of poisson's equation?
Poisson's equation is a partial differential equation of elliptic type. it is used in electrostatics, mechanical engineering and theoretical physics.
Example of total partial and original differential equation?
An ordinary differential equation (ODE) has only derivatives of one variable.
Where you use Partial Differential Equation in your daily life?
It's all around you, starting with equation of diffusion and ending with equation of propagation of sound and EM waves.
What are the applications of partial differential equations in computer?
All the optimization problems in Computer Science have a predecessor analogue in continuous domain and they are generally expressed in the form of either functional differential equation or partial differential equation. A classic example is the Hamiltonian Jacobi Bellman equation which is the precursor of Bellman Ford algorithm in CS.
What are the applications of partial differential equations in computer science?
All the optimization problems in Computer Science have a predecessor analogue in continuous domain and they are generally expressed in the form of either functional differential equation or partial differential equation. A classic example is the Hamiltonian Jacobi Bellman equation which is the precursor of Bellman Ford algorithm in CS.
