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Math for scientists = refreshing the...

Maurits, Natasha.

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Math for scientists = refreshing the essentials /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Math for scientists/ by Natasha Maurits, Branislava Curcic-Blake.
Reminder of title:	refreshing the essentials /
Author:	Maurits, Natasha.
other author:	Curcic-Blake, Branislava.
Published:	Cham :Springer International Publishing : : 2017.,
Description:	xiii, 233 p. :ill., digital ;24 cm.
[NT 15003449]:	1.Preface -- 2.Numbers and mathematical symbols: natural, rational, irrational and complex numbers/complex plane: formula reading, often used symbols in mathematical formulas -- 3.Equations: equalities and inequalities: expansions, series: fractional equations: equation solving techniques: various rules (such as Cramer's rule) to solve equations: introduction to basic functions (e.g. square, square root) -- 4.Trigonometry: trigonometric ratios, angles: trigonometric functions (sin, cos, tan) and their complex definitions: epicycles: Fourier series and transform -- 5.Vectors: geometric interpretation of vectors: vector addition/subtraction, scalar multiplication: projections: inner product (including related aspects such as correlation, independence and orthogonality) -- 6.Matrices: basic matrix manipulations e.g. multiplication and inversion with examples such as the Jacobian, affine transformation, and rotation: Principal Component analysis in matrix notation -- 7.Differentiation: limits and infinity: continuity of a function: the differential: basic differentiation rules: partial differential equations: introduction to dynamic systems -- 8.Integration: explanation in terms of antiderivatives and area under the curve: basic integration rules: convolution.
Contained By:	Springer eBooks
Subject:	Mathematics. -
Online resource:	http://dx.doi.org/10.1007/978-3-319-57354-0
ISBN:	9783319573540

Math for scientists = refreshing the essentials /
Maurits, Natasha.

Math for scientistsrefreshing the essentials /[electronic resource] :by Natasha Maurits, Branislava Curcic-Blake. - Cham :Springer International Publishing :2017. - xiii, 233 p. :ill., digital ;24 cm.

1.Preface -- 2.Numbers and mathematical symbols: natural, rational, irrational and complex numbers/complex plane: formula reading, often used symbols in mathematical formulas -- 3.Equations: equalities and inequalities: expansions, series: fractional equations: equation solving techniques: various rules (such as Cramer's rule) to solve equations: introduction to basic functions (e.g. square, square root) -- 4.Trigonometry: trigonometric ratios, angles: trigonometric functions (sin, cos, tan) and their complex definitions: epicycles: Fourier series and transform -- 5.Vectors: geometric interpretation of vectors: vector addition/subtraction, scalar multiplication: projections: inner product (including related aspects such as correlation, independence and orthogonality) -- 6.Matrices: basic matrix manipulations e.g. multiplication and inversion with examples such as the Jacobian, affine transformation, and rotation: Principal Component analysis in matrix notation -- 7.Differentiation: limits and infinity: continuity of a function: the differential: basic differentiation rules: partial differential equations: introduction to dynamic systems -- 8.Integration: explanation in terms of antiderivatives and area under the curve: basic integration rules: convolution.

ISBN: 9783319573540

Standard No.: 10.1007/978-3-319-57354-0doiSubjects--Topical Terms:

515831
Mathematics.

LC Class. No.: Q162

Dewey Class. No.: 500

Math for scientists = refreshing the essentials /
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505 0 $a 1.Preface -- 2.Numbers and mathematical symbols: natural, rational, irrational and complex numbers/complex plane: formula reading, often used symbols in mathematical formulas -- 3.Equations: equalities and inequalities: expansions, series: fractional equations: equation solving techniques: various rules (such as Cramer's rule) to solve equations: introduction to basic functions (e.g. square, square root) -- 4.Trigonometry: trigonometric ratios, angles: trigonometric functions (sin, cos, tan) and their complex definitions: epicycles: Fourier series and transform -- 5.Vectors: geometric interpretation of vectors: vector addition/subtraction, scalar multiplication: projections: inner product (including related aspects such as correlation, independence and orthogonality) -- 6.Matrices: basic matrix manipulations e.g. multiplication and inversion with examples such as the Jacobian, affine transformation, and rotation: Principal Component analysis in matrix notation -- 7.Differentiation: limits and infinity: continuity of a function: the differential: basic differentiation rules: partial differential equations: introduction to dynamic systems -- 8.Integration: explanation in terms of antiderivatives and area under the curve: basic integration rules: convolution.
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