matrix difference equation造句
例句與造句
- See for example rational difference equation and matrix difference equation .)
- This has applications in, for example, solving matrix difference equations.
- An alternative solution method involves converting the " n "-th order difference equation to a first-order matrix difference equation.
- This equation is called a discrete dynamic Riccati equation, and it arises when a variable vector evolving according to a linear matrix difference equation is controlled by manipulating an cost function.
- :For an example of a function from R n to R n, see Matrix difference equation # Non-homogeneous first-order matrix difference equations and the steady state.
- It's difficult to find matrix difference equation in a sentence. 用matrix difference equation造句挺難的
- :For an example of a function from R n to R n, see Matrix difference equation # Non-homogeneous first-order matrix difference equations and the steady state.
- For an example from R n譶 to R n譶, see Matrix difference equation # Nonlinear matrix difference equations : Riccati equations . talk ) 03 : 05, 3 June 2016 ( UTC)
- For an example from R n譶 to R n譶, see Matrix difference equation # Nonlinear matrix difference equations : Riccati equations . talk ) 03 : 05, 3 June 2016 ( UTC)
- Matrix difference equations of higher order & mdash; that is, with a time lag longer than one period & mdash; can be solved, and their stability analyzed, by converting them into first-order form using a block matrix.
- Expanded with n-1 identities of kind y _ { n-k } = y _ { n-k }, this n-th order equation is translated into a matrix difference equation system of n first-order linear equations,
- Thus each individual scalar variable of an " n "-dimensional first-order linear system evolves according to a univariate " n " th degree difference equation, which has the same stability property ( stable or unstable ) as does the matrix difference equation.
- Likewise, a linear matrix difference equation in a dynamic vector " X ", of the homogeneous form X _ t = AX _ { t-1 } in terms of square matrix " A " will have all elements of the dynamic vector diverge to infinity if the largest eigenvalue of " A " is greater than 1 in absolute value; there is no attractor and no basin of attraction.
- A linear matrix difference equation of the homogeneous ( having no constant term ) form X _ { t + 1 } = AX _ t has closed form solution X _ t = A ^ tX _ 0 predicated on the vector X _ 0 of initial conditions on the individual variables that are stacked into the vector; X _ 0 is called the vector of initial conditions or simply the initial condition, and contains " nk " pieces of information, " n " being the dimension of the vector " X " and " k " = 1 being the number of time lags in the system.