为什么传统的工程法律应该被抛弃,而新的法律将取而代之

E. Adiutori
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引用次数: 0

摘要

放弃q = hΔT和σ = ε等定律以及h和E等参数有三个原因。1. 这些定律类似于y = (y/x)x,如果y是x的非线性函数,类似于(y/x)(如h和E)的是使问题解决变得非常复杂的无关变量。2. 像h和E这样的参数是通过将维度分配给数字来创建的,这违反了不能将维度分配给数字的现代观点。3.这些定律旨在描述参数的数值和维度之间的关系,而实际上,方程只能合理地描述参数的数值之间的关系。当传统的工程规律被抛弃时,它们将被新的规律所取代,描述如下:它们是无量纲的,因为方程中的参数符号只表示数值。2. 它们类似于y = f{x}。3.它们不包含y/x的类似物,因此它们不包含外部变量。4. 它们使得放弃y/x的类似物(如模量和传热系数)成为可能,通过减少变量的数量,极大地简化了非线性问题的解决。5. 它们没有通过为数字分配维度而创建的参数。6. 它们本质上是齐次的,因为方程中的参数符号只表示数值。7. 他们说参数y的数值总是参数x数值的函数,函数可以是比例的、线性的或非线性的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Why Conventional Engineering Laws should be Abandoned, and the New Laws that will Replace them
There are three reasons why laws such as q = hΔT and σ = Eε, and parameters such as h and E, should be abandoned. 1. The laws are analogs of y = (y/x)x and, if y is a nonlinear function of x, analogs of (y/x) (such as h and E) are extraneous variables that greatly complicate problem solutions. 2. Parameters such as h and E were created by assigning dimensions to numbers, in violation of the modern view that dimensions must not be assigned to numbers. 3. The laws purport to describe how the numerical value and dimension of parameters are related when, in fact, equations can rationally describe only how the numerical values of parameters are related. When conventional engineering laws are abandoned, they will be replaced by new laws described by the following: 1. They are dimensionless because parameter symbols in equations represent only numerical value. 2. They are analogs of y = f{x}. 3. They contain no analogs of y/x, and consequently they contain no extraneous variables. 4. They make it possible to abandon analogs of y/x (such as modulus and heat transfer coefficient), greatly simplifying the solution of nonlinear problems by reducing the number of variables. 5. They have no parameters that were created by assigning dimensions to numbers. 6. They are inherently dimensionally homogeneous because parameter symbols in equations represent only numerical value. 7. They state that the numerical value of parameter y is always a function of the numerical value of parameter x, and the function may be proportional, linear, or nonlinear.
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