运动检测的论文,Operation and Support (O&S) costs account for an ever increasing share of weapon systems budgets. Maintenance costs are a major driver in the 0 & S cost equation. As a result, testability, as a subset of maintainability, has become of increa
1 Numbers 1 1.1 Introduction 1 1.2 Real numbers 1 1.3 Modulus 3 1.4 Functions with multiple operations 4 1.5 Commutative and associative laws of addition and multiplication 5 Summary 7 End of unit questions 8 2 Fractions, Percentages and Ratios 9 2.
最优化学习的Matlab程序：黄金分割法（gold section method） %GSM finds a local minimum of a function using gold section method %epsilon Stopping criterion %ITER Number of iterations % % Examples % FUN can be specified using @: % [x_min,fx_min,ITER]=gsm(@sin,0, 2*pi)%
CONTENTS 1 MATHEMATICAL PRELIMINARIES 1.1 Invariants 1 1.2 Some geometrical invariants 2 1.3 Elements of differential geometry 5 1.4 Gaussian coordinates and the invariant line element 7 1.5 Geometry and groups 10 1.6 Vectors 13 1.7 Quaternions 13 1
CHAPTER 1 Input/Output Representations in the Time Domain CHAPTER 2 Input/Output Representations in the Transform Domain CHAPTER 3 Obtaining Input/Output Representations from Differential-Equation Descr iptions CHAPTER 4 Realization Theory CHAPTER 5
This book is an introduction to level set methods and dynamic implicit surfaces. These are powerful techniques for analyzing and computing moving fronts in a variety of different settings. While it gives many examples of the utility of the methods t
A new method for analysing nonlinear and non-stationary data has been developed. The key part of the method is the `empirical mode decomposition' method with which any complicated data set can be decomposed into a nite and often small number of `int
ct. 18, 1995 v. 1.00 =========================================================================== + First release of CurveExpert 1.0. Oct. 26, 1995, v. 1.01 =========================================================================== New Features: + M
In this work, new plain and composite high-energy solitons of the cubic–quintic Swift–Hohenberg equation were numerically found. Starting from a composite pulse found by Soto-Crespo and Akhmediev and changing some parameter values allowed us to find
We investigate the properties of spatial solitons in the fractional Schr?dinger equation (FSE) with parity-time (PT)-symmetric lattice potential supported by the focusing of Kerr nonlinearity. Both one- and two-dimensional solitons can stably propaga
