Multidimensional Inverse Problems for Differential EquationsSpringer, 21 Ara 1970 - 59 sayfa |
Kitabın içinden
2 sonuçtan 1-2 arası sonuçlar
Sayfa 2
... ellipsoid of revolution defined by r ( x , s , 0,0 ) + r ( x , s , x ° , 0 ) = t and r ( x , s , x ° , 0 ) are the distances between ( x , s ) and ( x ° , 0 ) , respectively . where r ( x , s , 0,0 ) and the foci ... Ellipsoids of Revolution.
... ellipsoid of revolution defined by r ( x , s , 0,0 ) + r ( x , s , x ° , 0 ) = t and r ( x , s , x ° , 0 ) are the distances between ( x , s ) and ( x ° , 0 ) , respectively . where r ( x , s , 0,0 ) and the foci ... Ellipsoids of Revolution.
Sayfa 9
... ellipsoid of revolution can then be written in the form ( 22 ) r = p ( 1 - 51 ε54 ) - 1 where p and are given by 1 ( 22a ) Ε = , р + ( 1 - 2 ) . Ε Equation ( 2 ) can now be rewritten as ( 23 ) s u ( rQ . ) dw = v ( q , p , e ) , Sq , p ...
... ellipsoid of revolution can then be written in the form ( 22 ) r = p ( 1 - 51 ε54 ) - 1 where p and are given by 1 ( 22a ) Ε = , р + ( 1 - 2 ) . Ε Equation ( 2 ) can now be rewritten as ( 23 ) s u ( rQ . ) dw = v ( q , p , e ) , Sq , p ...
İçindekiler
CHAPTER | 1 |
Problem of Determining a Function inside a Circle from | 13 |
On the Problem of Determining a Function from Its Mean | 19 |
Telif Hakkı | |
4 diğer bölüm gösterilmiyor
Diğer baskılar - Tümünü görüntüle
Multidimensional Inverse Problems for Differential Equations M. M. Lavrentiev,V. G. Romanov,V. G. Vasiliev Metin Parçacığı görünümü - 1970 |
Multidimensional Inverse Problems for Differential Equations M. M. Lavrentiev,V. G. Romanov,V. G. Vasiliev Metin Parçacığı görünümü - 1970 |
Sık kullanılan terimler ve kelime öbekleri
absolutely integrable functions analytic function arbitrary belong boundary conditions CAUCHY data chapter consider const continuous function corresponding Denote derive determining a function differential equation domain earth's ellipses ellipsoid of revolution exists expression family of curves following theorem function u(r fundamental solution given GREEN'S function half-plane half-space HOLDER condition hyperplane inequality 16 initial and boundary integral equation integral geometry integral-geometric problem Introduce the notation inverse kinematic inverse kinematic problem inverse problem inversion formula kernel L₁ linearized inverse problem M₁ mean values multidimensional inverse problems n₁ obtain operator L defined parameters polar problem for equation problem of determining Q₂ R₁ R₂ relations right-hand side second kind SM,t solution to equation take FOURIER transforms telegraph equation travel-times two-parameter family u₁ M,M,t unique solution uniqueness theorem unit circle values over spheres variables VOLTERRA equation waves wxxx θε ду эф