On the stability of processes defined by stochastic difference-differential equations.
Stability of stochastic processes defined by difference differential equations, noting properties of solution, weak infinitesimal operator, etc
Kushner, H. J.↗
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Appropriateness of the stimulus-reinforcement contingency in instrumental differential conditioning of the eyelid response to the arithmetic concepts of ''right and ''wrong.
Appropriateness of stimulus-reinforcement contingency in instrumental differential conditioning of eyelid response to arithmetic concepts of right and wrong
EYE (ANATOMY)↗
Arithmetic correctness as the discriminandum in classical and differential eyelid conditioning.
Arithmetic correctness as discriminandum in classical and differential eyelid conditioning
EYE (ANATOMY)↗
A negative contrast effect of reward delay in differential conditioning.
Negative contrast effect of reward delay in differential conditioning in rats
CONDITIONING (LEARNING)↗
Numerical integration of ordinary differential equations of various orders
Report describes techniques for the numerical integration of differential equations of various orders. Modified multistep predictor-corrector methods for general initial-value problems are discussed and new methods are introduced.
Gear, C. W.↗
Numerical solutions of differential equations
Various numerical methods for solving differential equations were analyzed and refined in an effort to develop a method which was adaptable to a large class of problems. The prime capabilities of the method included accuracy, numerical stability, and economic use of computer time. In multistep processes the corrector was changed at each step.
Wesson, J. R.↗
A discrete-time differential dynamic programming algorithm with application to optimal orbit transfer
Discrete time differential dynamic programming algorithm with application to optimal orbit transfer
Gershwin, S. B.↗
Cellular differentiation in bone
Cellular differentiation in bone, and bone cell population concepts
Source record↗
Variable mesh methods for differential equations
Variable mesh multistep methods for numerical solution of nonlinear differential equations
Van Wyk, R.↗
A local existence theorem for quasi-linear partial differential equations
Sufficient conditions for solutions of quasi-linear partial differential equation
Artiaga, L.↗
Differential-difference properties of generalized Jacobi polynomials Interim report
Differential-difference properties of generalized Jacobi polynomials
Wimp, J.↗
A family of solutions of certain nonautonomous differential equations by series of exponential functions
Solution of differential equations by series of exponential functions
Proctor, T. G.↗
Application of group and transformation theory to the solution of ordinary and partial differential equations Final report, 17 Jan. 1967 - 16 Jan. 1968
Application of transformation groups to solution of partial differential equations
Driskell, C. N., Jr.↗
A generalized averaging method for linear differential equations with almost periodic coefficients
Generalized averaging method for linear differential equations with almost periodic coefficients
Coakley, T. J.↗
On the Control of a Linear Functional Differential Equation with Quadratic Cost
Control of linear functional differential equation with quadratic cost
Barnea, D. I.↗
Modification of the digital computer program DLANET to include the effects of differential-input voltage-controlled voltage sources
Computer program for differential-input voltage- controlled voltage source effects in analysis of distributed lumped active networks
Gentry, M. L.↗
Stability theory of nonlinear operational differential equations in Hilbert space
Existence, uniqueness, and stability criteria for linear and nonlinear operational differential equations in Banach and Hilbert spaces
Pao, C.-V.↗
On the construction of solutions of linear differential equations with quasiperiodical coefficients using the method of accelerated convergence
Linear differential equations with quasi- periodical coefficients solved using method of accelerated convergence
Mitropolsky, Yu. A.↗