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A Matrix Method for the Numerical Solution of Linear Differential Equations with Variable Coefficients 变系数线性微分方程数值解的矩阵法
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1957-02-01 DOI: 10.1017/S0368393100130901
E. A. Winn
A method of solution of linear differential equations is derived which requires no special starting procedure, and which is, in principle at least, capable of extension to any order of accuracy. Further advantages of the method are that boundary conditions are easy to satisfy, and that the solution of families of equations differing only in the input function requires little extra computation. The method requires the reciprocation of a matrix of order equal to the number of points for which a solution is to be obtained, but this can be much simplified by suitably partitioning the matrix, and with most automatic high-speed computers the reciprocation of a matrix is in any case an easily programmed operation.
本文导出了一种求解线性微分方程的方法,该方法不需要特殊的起始程序,并且至少在原则上能够扩展到任何精度级别。该方法的另一个优点是边界条件很容易满足,并且只在输入函数中不同的方程组的解需要很少的额外计算。这种方法需要一个矩阵的往复,其阶数等于要得到解的点的数目,但这可以通过适当地划分矩阵而大大简化,并且对于大多数自动高速计算机来说,矩阵的往复在任何情况下都是一种容易编程的操作。
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引用次数: 0
Determination of Effective End Fixity of Columns with Unequal Rotational End Restraints by Means of Vibration Test Data 用振动试验数据确定端部不均匀转动约束柱的有效端固
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1957-02-01 DOI: 10.1017/S0368393100130895
Bertram Klein
The determination of effective column end fixity by means of vibration testing has been established for the case when the rotational end restraints of the column are equal. It is the purpose of the present work to present solutions for the general case. The method of solution is straightforward. Results are listed in a convenient tabular array.
建立了在柱端转动约束相等的情况下,用振动试验确定柱端有效固力的方法。本文的目的是为一般情况提供解决方案。求解的方法很简单。结果在一个方便的表格数组中列出。
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引用次数: 10
Lester Durand Gardner: Honorary F.I.A.S., Honorary Fellow: (August 7 1876 - November 23 1956) 莱斯特·杜兰德·加德纳:国际金融协会荣誉会员:(1876年8月7日- 1956年11月23日)
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1957-01-01 DOI: 10.1017/S0368393100130512
J. Laurence pritchard
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引用次数: 0
The Quick and the Dead. The story of a chief test pilot. By Squadron Leader W. A. Waterton, G.M., A.F.C. and bar. Muller, London 1956. 237 pp. Illustrated. 15s. The Quick and The Dead。首席试飞员的故事。由中队长沃特顿、通用汽车公司、美国联邦调查局和巴尔撰写。穆勒,伦敦,1956年。237页,插图。15秒。
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1956-12-01 DOI: 10.1017/S0368393100129542
E. Shepherd
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引用次数: 0
Balloons. With an Introduction and Notes by C. H. Gibbs-Smith, Companion, R.Ae.S. Twelve coloured plates 16 in. by 11 in. The Ariel Press, London, 1956. 25s. 气球。C.H.Gibbs-Smith,R.Ae.S.Companion,《十二块彩色板》,16英寸乘11英寸。Ariel出版社,伦敦,1956年。25秒。
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1956-12-01 DOI: 10.1017/S0368393100129475
J. Pritchard
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引用次数: 0
Annual Reports of the Aeronautical Society of Great Britain, 1866-1893. Facsimile reprint in 4 Volumes. Peter Murray Hill (Publishers) Ltd., London, 1956. £50. 英国航空学会年度报告,1866-1893。传真重印4卷。彼得·默里·希尔(出版)有限公司,伦敦,1956。£50。
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1956-11-01 DOI: 10.1017/S000192400012785X
J. Pritchard
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引用次数: 0
Derivation of the “Prandtl-Meyer” Expansion Solution from the Linear Approximation 从线性逼近推导“Prandtl-Meyer”展开解
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1956-01-01 DOI: 10.1017/S0368393100132420
J. Lockwood Taylor
Each small stage of the expansion starts with a uniform supersonic stream and finishes with a similar stream accelerated, expanded and turned through a small angle. We are therefore justified in applying to each stage the linear (Ackeret) approximation for small departures from uniform flow, according to which where U = air velocity M = Mach number α = inclination of flow.
膨胀的每个小阶段都以均匀的超音速流开始,并以类似的流加速、膨胀并经过一个小角度旋转结束。因此,我们有理由对每个阶段应用线性(Ackeret)近似,以较小的偏离均匀流动,根据该近似,U =空气速度M =马赫数α =流动倾斜度。
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引用次数: 2
An Approximate Solution of the Laminar Boundary Layer on a Flat Plate with Uniform Suction 均匀吸力平板上层流边界层的近似解
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1955-10-01 DOI: 10.1017/S0368393100128019
S. J. Peerless, D. B. Spalding
Boundary layer problems may be divided into two classes: (a) those for which similar solutions can be found, i.e. where the boundary conditions are such that similar profiles differing only in scale factor exist at different sections; and (b) those where the boundary conditions do not effect similarity, so that the development of the boundary layer must be calculated in stages. The latter class are known as “continuation problems,” and very few numerical solutions have been obtained because of the labour involved. Approximate methods of solving continuation problems are known, using the Karman momentum integral method (e.g. Ref. 1) or variants. Some of these methods make use of velocity profiles calculated for “similar” boundary layers. This note presents a new approximate method which uses “similar” profiles but avoids using the momentum integral. Instead of characterising the boundary layer thickness by the “momentum thickness,” which needs to be calculated yet is of less direct interest, the wall shear stress is used; this stress usually has to be calculated in any case and the present method is therefore comparatively simple.
边界层问题可分为两类:(a)可以找到类似解的问题,即边界条件使得在不同截面上存在仅在比例因子上不同的类似剖面;(b)边界条件不影响相似性的,因此边界层的发展必须分阶段计算。后一类问题被称为“延拓问题”,由于涉及的工作量,很少得到数值解。求解连续问题的近似方法是已知的,使用卡门动量积分法(例如参考文献1)或变体。其中一些方法利用“相似”边界层计算的速度剖面。本文提出了一种新的近似方法,它使用“相似”轮廓,但避免使用动量积分。而不是表征边界层厚度的“动量厚度”,需要计算,但不是直接感兴趣的,墙壁剪切应力被使用;这种应力通常在任何情况下都必须计算,因此本方法相对简单。
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引用次数: 0
The Stress Analysis of the Circular Conical Fuselage with Flexible Frames 柔性框架圆锥形机身的应力分析
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1955-08-01 DOI: 10.1017/S0368393100120401
W. J Goodey
Summary: This paper is concerned with the problem of the skin–and–stringer–covered conical fuselage of circular cross section, having flexible frames and being subjected to an arbitrary distribution of loads applied in the planes of these frames or on the end cross sections. The skin thickness and stringer cross section may vary from bay to bay but are assumed to be constant in a bay, i.e. between any two consecutive frames. The stringers are assumed to be uniformly spaced round the circumference. The frames are assumed to be of uniform cross section (circumferentially) but their stiffnesses are arbitrary, as is also their spacing along the fuselage. This paper is a sequel to one previously published in the Journal, but the method of analysis is now by minimum strain energy instead of by deflections. Owing to the generality of the investigation it is impossible to present the solution—in terms of the known loads and stiffnesses—in any explicit form, and attention has therefore been concentrated on the technique of numerical computation. A scheme of tabulation has been evolved, and its use is illustrated by a fully–worked numerical example of a moderately complex type.
摘要:本文研究了具有柔性框架的圆形截面蒙皮加筋覆盖锥形机身的问题,该机身在这些框架的平面上或末端截面上受到任意分布的载荷。蒙皮厚度和弦横截面可能因湾而异,但假定在一个湾中是恒定的,即在任意两个连续帧之间。假设弦沿圆周均匀分布。假设框架具有均匀的横截面(周向),但它们的刚度是任意的,它们沿机身的间距也是任意的。这篇论文是之前发表在《华尔街日报》上的一篇论文的续集,但现在的分析方法是通过最小应变能而不是挠度。由于研究的普遍性,不可能以任何显式形式给出已知载荷和刚度的解,因此注意力集中在数值计算技术上。已经形成了一种制表方案,并通过一个中等复杂类型的完全工作的数值例子说明了它的使用。
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引用次数: 0
The Influence of Body Forces on the Stability of a Reinforced Rectangular Plate 体力对加筋矩形板稳定性的影响
IF 1.4 4区 工程技术 Q2 Engineering Pub Date : 1955-06-01 DOI: 10.1017/S0368393100118747
C. L. Amba Rao
Reinforced rectangular plates find frequent application in the field of aeroplane structures, ship structures and allied fields. The stability of a structural element, if its critical load in compression is rather low, is normally influenced by its own weight. Usually the ratio of the body forces of the stiffened plate to the critical load is a considerable amount and the influence of the body forces of the plate and the ribs on the critical load of the stiffened plate is discussed here. In this note (following Timoshenko), the extensional deformation of the middle surface during buckling is neglected, which greatly simplifies the analysis. Although it leads to an under-estimation of the critical load (of the order of 10 per cent at most) it is not likely to influence the general conclusions. Strain energy method of analysis is used.
矩形加筋板在飞机结构、船舶结构及相关领域中有着广泛的应用。如果一个结构单元的临界压缩载荷很低,它的稳定性通常会受到其自重的影响。通常加筋板的体力与临界荷载之比是相当大的,这里讨论了板和肋的体力对加筋板临界荷载的影响。在本文(继Timoshenko之后)中,忽略了屈曲过程中中表面的拉伸变形,这大大简化了分析。虽然它导致对临界负荷的低估(最多为10%),但不太可能影响一般结论。采用应变能法进行分析。
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引用次数: 1
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