Multidimensional Inverse Problems for Differential Equations |
Kitabın içinden
9 sonuçtan 1-5 arası sonuçlar
Sayfa 1
Section 1 considers the problem of reconstructing a two-dimensional function from its integrals over a family of ellipses with one focus fixed and the other running over the points of a - Some Problems of Integral Geometry.
Section 1 considers the problem of reconstructing a two-dimensional function from its integrals over a family of ellipses with one focus fixed and the other running over the points of a - Some Problems of Integral Geometry.
Sayfa 2
fixed and the other running over the points of a line. At the end of the section it is shown how these results may be rephrased to encompass the problem of reconstructing a function of n variables from its integrals over ellipsoids of ...
fixed and the other running over the points of a line. At the end of the section it is shown how these results may be rephrased to encompass the problem of reconstructing a function of n variables from its integrals over ellipsoids of ...
Sayfa 5
Let the parameter e tend to zero in (8). Each ellipse becomes a circle of radius p and the following relation results in the limit T (12) so coso d?= p"[Lovle-o * (k = 0,1,2,... . . ) O For each fixed value of r, these relations alone ...
Let the parameter e tend to zero in (8). Each ellipse becomes a circle of radius p and the following relation results in the limit T (12) so coso d?= p"[Lovle-o * (k = 0,1,2,... . . ) O For each fixed value of r, these relations alone ...
Sayfa 6
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İçindekiler
l On the Problem of Determining a Function from Its Mean | 19 |
Linearized Inverse Kinematic Problem for the Wave | 33 |
CHAPTER H Inverse Heat Conduction Problems with Continuously | 39 |
Inverse Problems for SecondOrder Elliptic Equations 31 | 51 |
BIBLIOGRAPHY | 57 |
Diğer baskılar - Tümünü görüntüle
Sık kullanılan terimler ve kelime öbekleri
apply arbitrary arrive assume belongs boundary conditions bounded chapter circle coefficient consider const construct continuous function coordinates corresponding curves defined Denote derive determine determining a function differential equation direction domain earth's ellipses ellipsoid of revolution example exists expression family of curves fixed formula function u(r geometry given GREEN'S function half-plane heat Hence holds inequality integral equation Introduce inverse problem known linearized method moments namely obtain operator origin parameters polar problem for equation problem of determining properties proved question radius reduced relations represented respect right-hand side satisfies similar ſº solution to equation space spheres Substituting sufficient suppose surface take FOURIER transforms telegraph equation theorem unique uniqueness theorem unit vanishes variables waves x,xn