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" Faith and Redemption in The Winter’s Tale "
Lysbeth Em Benkert
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BL
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| Record Number
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699825
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| Doc. No
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b522014
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| Main Entry
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Boole, George,1815-1864
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| Title & Author
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A treatise on differential equations /\ by George Boole
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| Edition Statement
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5th ed
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| Publication Statement
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New York :: Chelsea Pub.,, [1959?]
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| Page. NO
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xxiv, 735 pages :: diagrams ;; 22 cm
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| ISBN
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0828401284
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: 9780828401289
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| Notes
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"Consists of the 4th edition with the 'Supplementary volume' appended and paged consecutively with it."
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| Bibliographies/Indexes
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"List of Professor Bolle's writings": pages xiv-xvii
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| Contents
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Of the nature and origin of differential equations -- On differential equations of the first order and degree between two variables -- Exact differential equations of the first degree -- On the integrating factors of the differential equation Mdx + Ndy = 0 -- On the general determination of the integrating factors of the equation Mdx + Ndy = 0 -- On some remarkable equations of the first order and degree -- On differential equations of the first order, but not of the first degree -- On the singular solutions of differential equations of the first order -- On differential equations of an order higher than the first -- Equations of an order higher than the first, continued -- Geometrical applications -- Ordinary differential equations with more than two variables -- Simultaneous differential equations -- Of partial differential equations -- Partial differential equations of the second order -- Symbolical methods -- Symbolical methods, continued -- Solution of linear differential equations by definite integrals -- Additions to Chapter II. -- Additions to Chapter VII -- Additions to Chapter VIII -- Additions to Chapter IX -- Additions to Chapter X -- Additions to Chapter XIV -- On systems of simultaneous linear partial differential equations of the first order, and an associated systems of ordinary differential equations -- Homogeneous systems of linear partial differential equations -- Of non-linear partial differential equations of the first order -- Partial differential equations of the second order -- On the solution of the partial differential equation Rr+Ss+Tt+U(s²-rt)=V, in which R, S, T, U, V are given functions of x, y z, p, q -- Additions to Chapter XVII -- The Jacobian theory of the last multiplier -- The differential equations of dynamics [fragment] -- On the projection of a surface on a plane
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| Subject
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Differential equations
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| Dewey Classification
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517.3
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| LC Classification
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QA371.B7 1959
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