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Electrotechnical terminology -- Mathematics -- Functions
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Basic data
| Standard ID | GB/T 2900.92-2015 (GB/T2900.92-2015) |
| Description (Translated English) | Electrotechnical terminology -- Mathematics -- Functions |
| Sector / Industry | National Standard (Recommended) |
| Classification of Chinese Standard | K04 |
| Classification of International Standard | 01.040.07 |
| Word Count Estimation | 39,364 |
| Date of Issue | 2015-09-11 |
| Date of Implementation | 2016-04-01 |
| Regulation (derived from) | National Standard Announcement 2015 No.25 |
| Issuing agency(ies) | General Administration of Quality Supervision, Inspection and Quarantine of the People's Republic of China, Standardization Administration of the People's Republic of China |
GB/T 2900.92-2015: Electrotechnical terminology -- Mathematics -- Functions
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Electrotechnical terminology - Mathematics - - Functions
ICS 01.040.07
K04
National Standards of People's Republic of China
Electrotechnical terminology Mathematical Functions
(IEC 60050-103.2009, Internationalelectrotechnicalvocabulary-
Part 103. Mathematica-Functions, IDT)
Issued on. 2015-09-11
2016-04-01 implementation
Administration of Quality Supervision, Inspection and Quarantine of People's Republic of China
Standardization Administration of China released
Table of Contents
Introduction Ⅲ
1 Scope 1
2 Terms and definitions 1
2.1 General Concepts 1
2.2 average 3
2.3 Distribution of 5
2.4 Integral Transformation 6
2.5 univariate function, primarily related to the amount of time 8
2.6 Periodic amount 11
2.7 sinusoid 13
2.8 Probability 17
2.9 Spectrum 19
2.10 mathematical concepts and wave-related 20
Index 24
Foreword
GB/T 2900 "Electrotechnical term" multi-part.
The first part is divided into Part 92 GB/T 2900's.
This section drafted in accordance with GB/T 1.1-2009 given rules.
This section uses the translation method identical with IEC 60050-103.2009 "International Electrotechnical Vocabulary - Part 103. Mathematical Functions."
The term item number in this section and IEC 60050-103.2009 consistent.
This section based on the original increase of informative elements 8 Translator's Note.
This part of the National Electrotechnical Terminology Standardization Technical Committee (SAC/TC232) and focal points.
This section is drafted. the machine Productivity Promotion Center, Academy of Mathematics and Systems Science Research Institute.
The main drafters of this section. Yang Fu, Lu column family, Li Kwai-fong.
Electrotechnical terminology Mathematical Functions
1 Scope
This section GB/T 2900 provisions of the basic concepts of mathematical functions electrical, electronics and telecommunications sectors.
This section applies to the technical field of electrical, electronics and telecommunications.
2 Terms and definitions
2.1 General Concepts
103-01-01
Function function
Relationship f, such that for any object a, determining the existence of an object b, b and a are interconnected by the relationship between f and [102-01-
10. Modify].
Note 1. If the function f by making a correlation with b, then.
• f for a definition;
• a variable from a function f;
• b is a value of the function f, usually denoted by f (a).
Argument of a function with the same function value, can be a basic object, such as a number, or an ordered set of basic objects.
Note 2. The term "function" according to the value of their property to refer to, for example, real function, complex function, vector function, or in accordance with (independent variables and values) relationship
Call, for example, algebraic, trigonometric, hyperbolic function.
Note 3. 1 Translator's Note. In keeping with the IEC 60050-102, translators reviewed the document section of IEC 60050-102, wherever it appears the word "entity" at its
Chinese nothing more than "objects, entities, objects, unknown quantity" four kinds, according to which the context, the "object" for the majority. In the IEC 60050-103
It will also take the same approach, namely, depending on the context, one of the most appropriate choice in this four kinds.
103-01-02
Functional functional
Argument is a function, the value is a function of the number.
Note. The function f (t) is an example of a functional is ∫
t1
t2
f (t) dt.
103-01-03
Distribution distribution
Generalized Functions generalizedfunction
Continuous linear functional, it bounded interval or real variable or complex variable region of the outer boundary of any zero infinitely differentiable function specifies a
Real number or a complex number.
Note 1. a function D (x) can be considered a distribution D, which the function f (x) to a specified value
D (f) = ∫
-∞
D (x) f (x) dx
If this integral exists.
Note 2. The derivative of a distribution D is another distribution D ', for any function f (x), which consists of
D '(f) = -D (df/dx)
definition.
Note 3. The Translator's Note 2. According to the "Translator's Note 1" in the same principles, and we try to keep in line with IEC 60050-102 in terms. in
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