Integral Calculus, and Calculus of Variations Vol. II
Price, Bartholomew
GDML_Books, (1854), p.
EUDML-ID : urn:eudml:doc:202527 
@book{PPN588886025,
     title = {Integral Calculus, and Calculus of Variations Vol. II},
     series = {GDML\_Books},
     publisher = {UP},
     address = {Oxford},
     year = {1854},
     language = {en},
     url = {http://dml.mathdoc.fr/item/PPN588886025}
}

Price, Bartholomew. Integral Calculus, and Calculus of Variations Vol. II. GDML_Books (1854),  http://gdmltest.u-ga.fr/item/PPN588886025/

Sommaire

Chapter I. Introductory; explanation of definite and indenfinite integration. p. 1
Chapter XIII. Integration of differential equations of the first order. p. 335
Preface. p. III
Analytical table of contents. p. IX
Chapter XIV. Integration of differential equations of orders higher than the first. p. 439
Chapter II. Constrution of rules for integration of algebraical functions. p. 15
Chapter III. Integration of logarithmic and circular functions. p. 68
Part I. Integration of explicit functions of one variable. p. 1
Chapter XV. Solution of geometrical problems involving differential equations. p. 503
Chapter IV. On various properties of definite integration. p. 89
Part II. Integration of differential functions of two and more variables. p. 335
Chapter XVI. Intergration of simultaneous differential equations. p. 521
Corretions. p. 543
Chapter XVII. Integration of differential equations by series. p. 533
Chapter V. On successive integration of an explicit function of one variable. p. 111
Abb. 1 - 53 p. 544
Chapter VI. Applications of the integral calculus to geometry. Rectification of curved lines; and kindred subjects. p. 118
Chapter VII. Quadrature of surfaces, plane and curved. p. 143
Chapter VIII. Cubature of solids. p. 171
Chapter IX. On the general properties of multiple integrals, and their transformations. p. 188
Chapter X. On definite integrals as affected by infinitesimal variations of constants involved in the elementfunction, and in the limits. p. 225
Chapter XI. Exposition of the principles of the calculus of variations. p. 234
Chapter XII. Application of the calculus of variantions to problems of maxima and minima. p. 267