Part I. Differential Equations in the Real Domain I. Introductory II. Elementary methods of integration III. The existence and nature of solutions of ordinary differential equations IV. Continuous transformation-groups V. The general theory of linear differential equations VI. Linear equations with constant coefficients VII. The solution of linear differential equations in an infinite form VIII. The solution of linear differential equations by definite integrals IX. The algebraic theory of linear differential systems X. The Sturmian theory and its later developments XI. Further developments in the theory of boundary problems Part II. Differential Equations in the Complex Domain XII. Existence theorems in the complex domain XIII. Equations of the first order but not of the first degree XIV. Non-linear equations of higher order XV. Linear equations in the complex domain XVI. The solution of linear differential equations in series XVII. Equations with irregular singular points XVIII. The solution of linear differential equations by methods of contour integration XIX. Systems of linear equations of the first order XX. Classification of linear differential equations of the second order with rational coefficients XXI. Oscilation theorems in the complex domain
Specificaties
Auteur
E.L. Ince
Uitgever
Dover
Jaar
1926
Druk
-
Aantal pagina's
558
Taal
Engels
Doos
H003
Betalingen & retouren
Betaalmethoden
Overboeking
Stuur bericht
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Door de directie van L..G. Malmberg aangeboden aan haar vrienden en relaties bij de jaarwisseling van 1968/69Motto:Mathematics is the majestic structure conceived by man to grant him the comprehension of the universeLe Corbusier
Proefschrift1. Introduction2. Background and research questions3. Methodology and subjects4. A historical phenomenology5. Exploratory interviews and a didactical phenomenology6. Designing a hypothetical learning trajectory for grade 77. Testing the hypothetical learning trajectory in grade 78. Diagrammatic reasoning with the 'bump'9. Diagrammatic reasoning about growing samples10. Conclusions and discussion
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