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J. J. Rushchitsky 《International Applied Mechanics》2005,41(11):1288-1298
General principles are formulated for modeling the elastic deformation of materials and analyzing plane waves in nonlinearly
elastic materials such as hyperelastic, hypoelastic, and those governed by the general law of elasticity. The results of studying
the propagation of plane waves in hypoelastic materials are further outlined. The influence of initial stresses and initial
velocities on the types and number of plane waves is studied. Wave effects characteristic of hypoelastic materials are predicted
theoretically. One of such effects is blocking of certain types of plane waves by initial stresses
__________
Translated from Prikladnaya Mekhanika, Vol. 41, No. 11, pp. 96–107, November 2005. 相似文献
4.
随机振动的一种加权等价线性化方法 总被引:6,自引:0,他引:6
加权等价线性化方法是研究非线性随机振动的一种有效近似方法。关健在于找到一个合适的权函数使之对多数非线性问题都有比较满意的结果。本文提出一种类似峰值概率密度函数的权函数,由此构成一种加权等价线性化方法,借几个各具特点的非线性振动系统进行了可行性验证,表明与一般的等价线性化方法相比,本法所得的均方响应精度有相当程度的改善。 相似文献
5.
The stability and control characteristics of two twin-lift helicopter configurations are analyzed in this paper. In order to address the issue of configuration selection from a handling qualities viewpoint, their open-and closed-loop characteristics are compared. The two twin-lift configurations considered are the twin-lift with spreader bar and twin-lift without spreader bar. The nonlinear models describing the dynamics of these two configurations in the lateral/vertical plane are derived. The open-loop characteristics of the two systems are compared by linearizing the nonlinear models about a symmetric hovering equilibrium condition. The closed-loop characteristics of the two systems are compared using nonlinear controllers based on feedback linearization schemes. The performance of the resulting closed-loop systems in carrying out a typical twin-lift mission is evaluated through nonlinear simulation. Also, the effects of helicopter performance degradation and measurement errors on the overall system performance are discussed.[B] Matrix multiplying the control vector in the nonlinear model[B1] Matrix multiplying the control vector in the linear model[C] Matrix defining vector of variables to be controlled[C1] Damping matrixCijElement of the damping matrix
e Parameter used in the linear model = M
1
h
1/I
1=M
2
h
2/I
2,/ft{f} Vector independent of controls in the nonlinear model
g Acceleration due to gravity, ft/sec2
h1, h2Distance of tether attachment point to the center of gravity for helicopters 1 and 2, ft
h Parameter used in the linear model, =h
1=h
2, ft
h Distance between rotor hub and the helicopter center of gravity, ft
h h/l
H Distance of the load from the spreader bar c.g., ftH1, H2Length of tethers 1 and 2, ftIRMass moment of inertia of spreader bar, slug-ft2
I1, I2Roll moments of inertia of helicopters 1 and 2, slug-ft2
k Non-dimensional hub control moment coefficientKDDerivative gainsKIIntegral gainsKPProportional gains[Ki] Stiffness matrixKijElement of the stiffness matrix
l Parameter used in the linear model, =H
1=H
2, ft
L Spreader bar length, ftNomenclature 相似文献
6.
7.
High quality multi-axis test facilities used for testing heavy loads and large structures of industrial equipment are usually simulated, designed and controlled based on reduced model equations neglecting the inertia properties of the actuators. The design and control of servo-pneumatic test facilities used for testing small and light structures must take into account extended test facility models including the various inertia properties of the actuators. In this paper (Part I) an extended test facility model is presented including the various inertia properties and joints of the actuators. These extended model equations are represented in a form well suited to be directly implemented in control algorithms based on exact linearization techniques for real time control. This is done by stepwise projecting the inertia properties of the various actuator housings and actuator pistons down to the common mass of the test table and payload. The resulting extended model equations have the same form as the reduced model equations. They only include more complex system matrices and vector functions. These compact model equations turn out to be suitable for an efficient nonlinear controller design of these test facilities. Computer simulations and associated laboratory experiments show the necessity to use extended model equations in case of testing small and light structures. In Part II of this paper [1] the inertia parameters of the planar test facility will be identified in laboratory experiments. 相似文献
8.
To the optimal control problem of affine nonlinear system, based on differential geometry theory, feedback precise linearization was used. Then starting from the simulative relationship between computational structural mechanics and optimal control, multiple-substructure method was inducted to solve the optimal control problem which was linearized. And finally the solution to the original nonlinear system was found. Compared with the classical linearizational method of Taylor expansion, this one diminishes the abuse of error expansion with the enlargement of used region. 相似文献
9.
Stephen H. Crandall 《International Journal of Non》2004,39(9):1395-1406
In statistical linearization non-linear elements are approximated by equivalent linear elements according to recipes proposed by the pioneers of the procedure. The recipes require the evaluation of certain statistics which, ideally, should be evaluated using the exact probability distribution of the non-linear response. Because the exact non-linear response distribution is unknown it has become traditional to use a Gaussian distribution as an approximation to the exact distribution. With the modern computing tools now available it is easy to use non-Gaussian distributions which can provide better approximations in cases where Gaussian distributions are not appropriate. Examples are displayed for power-law oscillators with stiffening and softening springs, and for the Duffing oscillator, and for a double-well oscillator. Two families of probability distributions with varying shape are studied. 相似文献
10.
A new approximate analytical approach for accurate higher-order nonlinear solutions of oscillations with large amplitude is
presented in this paper. The oscillatory system is subjected to a non-rational restoring force. This approach is built upon
linearization of the governing dynamic equation associated with the method of harmonic balance. Unlike the classical harmonic
balance method, simple linear algebraic equations instead of nonlinear algebraic equations are obtained upon linearization
prior to harmonic balancing. This approach also explores large parameter regions beyond the classical perturbation methods
which in principle are confined to problems with small parameters. It has significant contribution as there exist many nonlinear
problems without small parameters. Through some examples in this paper, we establish the general approximate analytical formulas
for the exact period and periodic solution which are valid for small as well as large amplitudes of oscillation. 相似文献