Andrew Russell Forsyth
Theory of Differential Equations
Andrew Russell Forsyth
Theory of Differential Equations
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The second of six volumes in Forsyth's Theory of Differential Equations series, concentrating on ordinary equations which are not linear.
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The second of six volumes in Forsyth's Theory of Differential Equations series, concentrating on ordinary equations which are not linear.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 358
- Erscheinungstermin: 15. März 2012
- Englisch
- Abmessung: 216mm x 140mm x 21mm
- Gewicht: 505g
- ISBN-13: 9781107640252
- ISBN-10: 1107640253
- Artikelnr.: 35898788
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Cambridge University Press
- Seitenzahl: 358
- Erscheinungstermin: 15. März 2012
- Englisch
- Abmessung: 216mm x 140mm x 21mm
- Gewicht: 505g
- ISBN-13: 9781107640252
- ISBN-10: 1107640253
- Artikelnr.: 35898788
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
1. Introductory; 2. Cauchy's theorem on the existence of regular integrals
of a system of equations; 3. Classes of non-ordinary points connected with
the form of the equation of the first order and first degree in the
derivative; 4. Influence, upon the integral, of an accidental singularity
of the first kind possessed by the equation; 5. Reduction of the
differential equation to final typical forms, valid in the vicinity of an
accidental singularity of the second kind; 6. The character of the
integrals possessed by the respective reduced forms of the original
equation in the vicinity of the accidental singularity of the second kind;
7. Effect, upon the integral, of essential singularities of the equation;
8. Branch-points of an equation of the first order and any degree, as
determined by the equation: singular and particular solutions; 9.
Differential equations of the first order having their integrals free from
parametric branch-points; 10. Equations of first order with uniform
integrals, and with algebraical integrals.
of a system of equations; 3. Classes of non-ordinary points connected with
the form of the equation of the first order and first degree in the
derivative; 4. Influence, upon the integral, of an accidental singularity
of the first kind possessed by the equation; 5. Reduction of the
differential equation to final typical forms, valid in the vicinity of an
accidental singularity of the second kind; 6. The character of the
integrals possessed by the respective reduced forms of the original
equation in the vicinity of the accidental singularity of the second kind;
7. Effect, upon the integral, of essential singularities of the equation;
8. Branch-points of an equation of the first order and any degree, as
determined by the equation: singular and particular solutions; 9.
Differential equations of the first order having their integrals free from
parametric branch-points; 10. Equations of first order with uniform
integrals, and with algebraical integrals.
1. Introductory; 2. Cauchy's theorem on the existence of regular integrals
of a system of equations; 3. Classes of non-ordinary points connected with
the form of the equation of the first order and first degree in the
derivative; 4. Influence, upon the integral, of an accidental singularity
of the first kind possessed by the equation; 5. Reduction of the
differential equation to final typical forms, valid in the vicinity of an
accidental singularity of the second kind; 6. The character of the
integrals possessed by the respective reduced forms of the original
equation in the vicinity of the accidental singularity of the second kind;
7. Effect, upon the integral, of essential singularities of the equation;
8. Branch-points of an equation of the first order and any degree, as
determined by the equation: singular and particular solutions; 9.
Differential equations of the first order having their integrals free from
parametric branch-points; 10. Equations of first order with uniform
integrals, and with algebraical integrals.
of a system of equations; 3. Classes of non-ordinary points connected with
the form of the equation of the first order and first degree in the
derivative; 4. Influence, upon the integral, of an accidental singularity
of the first kind possessed by the equation; 5. Reduction of the
differential equation to final typical forms, valid in the vicinity of an
accidental singularity of the second kind; 6. The character of the
integrals possessed by the respective reduced forms of the original
equation in the vicinity of the accidental singularity of the second kind;
7. Effect, upon the integral, of essential singularities of the equation;
8. Branch-points of an equation of the first order and any degree, as
determined by the equation: singular and particular solutions; 9.
Differential equations of the first order having their integrals free from
parametric branch-points; 10. Equations of first order with uniform
integrals, and with algebraical integrals.