2) аргументу
![](data:image/png;base64,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)
функции
![](data:image/png;base64,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)
, описывающей получаемую свертку, присваивается значение (2.26);
3) проводится интегрирование функции
![](data:image/png;base64,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)
по углу
![](data:image/png;base64,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)
.
2.5 Обращение экспоненциального преобразования Радона (2.14) – (2.16) представляет существенно более сложную задачу. Ограничимся здесь рассмотрением только случая радиально-симметричной функции
![](data:image/png;base64,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)
. Тогда экспоненциальное преобразование Радона
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAD8AAAAgCAYAAACl36CRAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAMsSURBVGje5VkxTutAEF16/gFAbO6QLDUV8ncBLVKw0qEUCKXhSykoTLpcASooOQOcgDOQE4Qz5H+v7fWO17Pr8X5vXIC0Eokdz7yZN29m12y1WrFQ6zERF0wkLyFtuNZ6PT+MOXsXyeMFdj2Y4XQRjzmP3+br9eFQ4HM/0tnRhPHP89uHyV7AFxHnb/EiHQ8JvMbAk/jDTEQQY3cRv8eMDUr/E/bBo7t7Mvjs78C1bDQTjG1MQ6EWxacqIUxsZml61Aq+BPGVPfAvWDu9+DdWRznFsmv7oPxyOf8lMwr9sgU91yDGvqH4tRq4Fuy1AK6jBgMDjSl6mREOVFp/cr9AN1EAsQAoRjJx/UoGX2RSGtE/qn3fDMrGvDeIgCE+VcFH9AZLDE28MkNmr1RRhhS3ORVCvLDScoGHLFZYiIaaNMYyrwJlqzuKMFH6ds4uBKDrGuZf+6Ais2tkEghNDagZWUvkc2GS9zzcnk/iaXrmBR5hl81fE7y6TqP8NL1UGZMOF3TPQACx0SzBwRfP0lRNBHvx6QqVHQSgrUQbbC2ZQaB8rcUVLY/H71bKIcax8sm/G50++XQFFTjZalVSNBvxFoyVKpny1WdLPbnA10oiY1Ef8zoyg+hl8ZEM3hQHl8pSwJfB27oy0zbF4QwwWJn/j88ZJPA2oC41bwMPjBfOLZfHHXr6ztVFtG2xmabTsRj9fvbOvI3iLupTwGOKS94eO0pOgZLBkX5E0eLKu+ZtGSYNGAb4RSRu4L0wS1Sxcw1PWujEV9vzWtW+rbarWR9xRF0ze78pcsV9TfC2IcjWwuR9xbP4ltIyzSA2hKXaMIBWglNH9/92kcyyktU4nBOw+q1tooAmlM/dSad1a5sdl2W2c5UZacIDwlJfRk8HbUZtbbe22V7Vn/kbm3DV1NtgVhUAuDqeD3aa7fucuzs/RyRp35sis9xYaAO+W9a+T4KwHV+gvbbfSY6q5dNR/NT3+Z/XSY4v9btmTp2xU1qWf1KIZ3g//vT2v4w53pTse9leoIQ1yCaf1Bk+6Amv5QVK+DclgQ8zKd1n7+/qQratLtrjKr3B63HI9aPB/wN8ByHladLzZwAAAABJRU5ErkJggg==)
превращается в экспоненциальное преобразование Абеля
![](data:image/png;base64,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)
[2]
![](data:image/png;base64,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)
=
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![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALQAAABLCAYAAADZCa3+AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAhvSURBVHja7Z2xb9s4FIfVvQXugBxwKaxMPSDLDQ3T0ZkCVwHaoUsBx3A7tMhQBFoawENRKNkCXLq3mZLtst/WrDdcl1vvAOcvSNdb4zMl0aZpiiJlShTJNzwgQWRTIT+99+MjqRecnJwEYGCuGHQCGADtRccEwT3oB/v6CQaFM0CHvfB9EEZfD05P70OfFNvp6cH9KAy+hr3D920BGwaGsX0UXOIBavohstXw/acOAO1fAtAtMzwwaHD8zEBUmEztzkYj/8PxAD1r2hG0HuhBFL0RhXkc4obDuFtH20kcPQ7R/idDMmfiRnQLP0Vx8hiAzp9wGe9YlxeNe+iticHIQ/edC0Bjp4B68VvvgU4nF9HgjS5PXqX9Hup9NDEJdMU7m+7HVgGNn+yon+xIX9+PdnR6U5OeRRVodkLW9KS1rZGuVUCrdoJuAGXljmmgSZosm5CF33fffdhqJHoqtGmyL1sBNO6wpxvofJgk69JAJ8N1tPH0XCW0ibyMbo9fF9D0g4/Ti0Enuq47vKu2qRptWwV0UV5SKdxXgFP1IUjbCIJxlh5DN+znXm2ufd58nbywaUKYZmWCrW8qjkCHNCtrM3m9+WJt89Vn64DGg5E+sXReEu1fqkJdNV1WJUWU3i9nAcAg0JOV4AqjqyYnYDJtWgs0hoPWSulqEfaAimEQa64qq0xs+5Je+ob3GRuBNrGQIdOmlUAX6aTcY09UQKu6bKq6RJ0+ONNJDc+rqwJdFIVUo1NVoPHDub0RfWnUO0u2aa2HLoaGD3SRzsZA02DyrlP9HA8sdkJDX6eSZcl0ZPCdfZiyCMV/YHQDPUAoaVI7q7RpenFF65dlg7o86frwbncLQ0B09mg0fNjvZwNPg7mYIsoejNHo4EHUCa5ZKUN/blnPL94DkRvk+vx+bkkbKkDzwE3vm3OPuieE+U7AI9RPnuOf8f9RNzyqbToFNE8GzAY7lxVs6OdJjuwadNNP4l+iMLza2Aj+CdDgguehZw8Ltd2TvQ+6zfTn6bXxcfwzuS9ZyVEELvHaKlKrinceoOBicXNQeFt3ulG1TWckRzao6C/WO1Pe8YgXvniTQpKNEGUy8DUb3e55CjMFew7vQqenD80Uwjje7YZocMZKB1mgxXJjOTKpAi0rt0q8vtSWT1lJqMyBC0BnUiG8KoKPZEBw2CrLcpAHYHt7+4vI42GgHz0K/i4L88Srhnt7Z/SkhpYOskAL5QZnYlsC0GS5D+Xklrw35Rv7QIokoZdAy+yAyzp7eemUzW2SiSUrMZa+79cfz38Igv9K00i5V5160DHxoKx0kAFaRW5Q3u4u3+t8T1ZyyMgtnVYmCb0Dms02FKWvCoFgVgplwnf6XT+t/SGTIpxFB+o6VjrIAK0iN+jN7znQE9kJoYzc0p2OE0lCq4Eu0m9FYRPPfnFH0NfhMEmWpeNe7yXdMbynn17GnsmDMq+Lc6JrnWse0DhcIjRIRHKAlQ4yQPPkxkwSCPLoPC9d5J1l5ZZuE0lCa4GmNRwGKumj5zPdxdFwGGbifZZsOsA0nAT2LLU2D/3ESNpMNluQpoZ2ur+lqTd8b6PRA5JSoiemvO+jISftlgE9+0wumXBbuTRKYcUPtSidxXppsdwol1v1ZTNW38HXGqDpXCwbptklz/zvhZMO/DnsbXq9+OXitcsw07nLPHyPy8Id2R1HQZUZc1I716NjTk56TE+OyvLQS+2kk6fBRf7A3PLaFnnpIqCrZEu0a+kVd/C1Jg9NnwJJPR01UVM9UVKlM1VOOug+sVIGtOq+kTIvzQNaVm7pNBlJaC3QeFBxuJnpwiC8JeG1iRUp2Y3hdey3FUkOXds0aS/NmxBWWZzR4ZFlJKH1Gnq2kkb93sRGGJlT33WcWRMBrXMjPS/jwciNcVNyQ0USepW2c8GKgCZ6W5fXFAHtigHQLQZae2czL2cBoAHoegbB4JlC5/rS5jOFrpjpk8rQl8KoprRpSurLfPAqpt/444rpfC8HvXgle6pJOMjZpp7V8pI2WBve+AP9KOZQ1usX/mF+AqT+TeSueRaf9bPuSEd2H8qmE/k3VuFdGS4Mhqm3j7pidewQVF0HAKApM/V+aJe9s+opHPp6+iyo7PcIdEuzb+Vpiw1QeEaW/AFUuSxEtvdn73fWAaqcwpnvlpxv9jrsP+mnOwDjuCv9PcVAh//6qClngwA1VrT1VdkpnPk+kvl8bZaUoICVOc0DQIM1oK3Fp3BYmGeyl3r1hMz3VALa5gI3YM1b2SmcopcTsQzKnuZRzv3ZWtwGzIyJTuGIDhWw2Q3Z0zxaktm2T2psLqlmQ+aoKI9cxNkc3vnqoOxpHgDagZJqrZ40Ck7h8OQGZq/T6fxJ86dymgeAdnx/sunctIgj6tUQR3T6bxCFCfbGvR76qHJ42nugXSqp1mK5ITwFs/C2pzz9R07REI+scprH67QdeGcHxxSABgjcBzoZrm8F4TcAWpwVaToLA8AC0FqBbrpOoIm6hM4BjT1BldqBPkwIm64TaKIuoVNAk+XFJ/3DvusnOFbVz03vSPR5B2RloOchzv1TKlqAbrBOoIm6hM5oaC/+8RWBbrpOoIm6hNYDLZpJuzbLXqmKa8N1Ak3UJXQF6EldHs32CSFtTdcJNFGXEID2wDs3XSfQRF1CANojoJuuE2iiLiEA7QjQLtQIBBMAzXaybUD7WCMQrADohZdg50debALa1xqBYBygi6rCWga0lzUCwQo8NO+1WDZqaN9qBIJxgCaDz65M2Top9KlGIBgH6HSX3Wj0kC3tZjHQ3tQIBOMATYpSkgKatnto1ku7XCMQzJM8tC81AsE8WljxoUYgGAANBkBbLTvgHRyeAX0nAgI6DMwqoMHAAGgwMAAaDKwe+x8ZmIZUN2G7EAAAAABJRU5ErkJggg==)
.
В [2] показано, что обратное экспоненциальное преобразование Абеля имеет вид
![](data:image/png;base64,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)
=
![](data:image/png;base64,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)
. (2.33)
3. МЕТОД РАЗЛОЖЕНИЯ В РЯД ФУРЬЕ (МЕТОД А. КОРМАКА)
В этом разделе рассмотрим восстановление функции изображения
![](data:image/png;base64,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)
по ее проекциям, полученным при помощи внешнего источника излучения. Запишем искомую функцию
![](data:image/png;base64,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)
в полярной системе координат
![](data:image/png;base64,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)
. Тогда по переменной
![](data:image/png;base64,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)
,
![](data:image/png;base64,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)
, произвольная двумерная функция будет периодической и ее можно разложить в ряд Фурье
![](data:image/png;base64,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)
,
![](data:image/png;base64,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)
. (3.1)
Аналогично разложим в ряд Фурье по переменной
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAYCAYAAAAYl8YPAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAEqSURBVEjHY2hsbGSgFmYY+oYBASMyJtuw8vI0Xg8Zhj1AQ/7BsKxbTjHJhuW4yZYANf9nMI5eABOrz/MwlGVgeINuIF6DGqKNfSAGRS1EFu/oSOMBu1TGY09aRwcPQcPgGhhk33jk1RtSZFh9faykMQPDXXQN+OQIG4bmReQwQ5cj7E0shgEjpRgUlsbRDT5ER0C0McMCUJi5ZFUbwdIXIplAxIk2DOrVO+AYxYbxhRmu1A1xITzBwgwDso3vxtbXS2IYBk1TYMXYUjdKpAANiayPNDSWc5+F02XwWMKSHJATMcgykMFubnlhOMMMV4pHzZ/Gd5C9htMwnFEODMcoY4aFwBh8jZ4bCBn2D+QyRFKIlYKEE8M/dEsIlhpwA5ExUokxzIttuhsGAF3JfF5O33ZLAAAAAElFTkSuQmCC)
проекцию
![](data:image/png;base64,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)
,
![](data:image/png;base64,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)
. (3.2)
В полярной системе координат (2.3) имеет вид
![](data:image/png;base64,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)
, (3.3)
Далее найдем гармонику
![](data:image/png;base64,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)
=
=
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKkAAABACAYAAABhnldlAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAdySURBVHja7V0/b9w2FGeXDE0CGGg9JDje5CGDFx9vTZDBUDQ4RZYEOAvXxYaHIL0hLnBDEOg81UO91wFSxFuzd3O6tUONfoAasD+B/Rl8PUqixONREklRFnV9AX5AfMlJfO/99P7xUUYHBwcIAHAZoAQAkBQAAJICgKQAAJAUAACSApaOpLM/X1GIP/OfAQCNkfSNh/dnZLxBCF/5o3Dj3evNHkboOv4M3ZBgsgVKAzRG0nDkb2CyfRT9PRw+6OP+bzOGnqGO/2Xv8PDe4eHePR/jz5S8oDhAIyQdeWSXJ+AkIFsz7znlvSclMvFGu6A4QEMk9V4Nw/DBHEkTL5qSdOZhPW/0ChQHcMKTbhN0ghC5HI7HD4GkAKdyUlrFhwPynBZK/X7/F0S2T1h1v03wEeSkgEar+yQPjSp57L3Zp58FBH1yqbo3aYW1pX3WxDrboJv2PE0zZcYPEbngc+cy0BSFIHThcvvMVLaqaINuWkXSKEcmwSfT79OIwKLDsslWFS7rpjUkpZsMNp52eh3XjGFLtmXUTWtIym8y2PFa7hR/tmVri250t9lruagt0F2uZ13ywWaeFhED+5/5/m8TqEM213VDOTQeDx/O8uDLqL2pKHv5wuN21BQhfH3bHqiuHS4XvKmru3d16SZ6ABC6SjpFU9ratOJJk+rvsqkWlLjBYAu0km46/6pLNtd1kwwxTXW45KwxJ8P1F51vyR91hEP68K2vrPyzPpy8WDbZXNdNvJOpF5WdrfjCYO3lN2vBx7rywccrX/+5FoQvl002l3WTRmZhJqQSSSnrGyPpFt5ZJaOfdJLyop9FfNe58zveCnd0K1IbQ+B1y1a0dpX/n6cb3XWI92WTdSKnyq5b7po1EtyyToCOoiZPV9/eJT8cqdxr5vF/5PMcVuwVPWDfP7r7axlJuevvs7w8RTLTQAfDdQugumWTh9isrqBr9gfhExXdmKyD6SUrlPDV5ut3PT7U61y3XDgN18yeFBmxk+ruWpX01JCrTydvi/4PN1eQdh+4+YNCQw4f3Tkpun48UMOMu7hdmdx7qlsE3IZsi4VKlgPG1y3OCXnd6K5jPN6773fQF3a6QyjAp4xPOte1StKipFi3qlMxpJjnjEabjzEJfo6FzZSkS9Ksl1fc0TApAm5DNj6/jAmT9SSjz7r946KiTdSN6jq4HujCQ83sz5NP9brlAiqStCgplinLmiETD439IPSI9171gcojKUfQ0gdKNhjugmySUD8lg/C56ncWSKqwjszGcr3JHmhV+bSeQpVQLwtDuqFex5AsnPX7/WMdjyYjKa9olYEP023NumWT6P6KXofmhSa6UVkH85QyG+c5PFX5rJHUZqhXNWS6RozPdYsXGUnTnFpRZtNdo7ply3EgN+JJCxXdqKwjyznl9pcVQzryWSGp7VDPFFtG6tRDG8xhitNH815Ur6NhQpo6ZdP1dEW6UVlHYcGcQ2Ad+ayQ1HaoV/U2Jh66LO8yvZ5LslGI264ZWcrtyetGZR2yoiiLsPgIY3QuD/Vq8lkhqe1Qr2rI9LCggaeR513qob5ukqrKlteop98XiyXVa/K6UfmOjKSsv0w8731UHAkE1rFdZZLmPaGmY1mqhkzvaxiaXSapjmyseufzTc52F/Qzrrl+rdJfZbpRXUcahai3HI/vsx4zvVfqpIbDXUKC0MR2lUk6V2wkCplvhCcN3NnixVws771TKoZkxYBpOMwlqUFLKc+75f1sUzb+oCQzOjt6zs4wiYcrVXWjsw5xV459hyva0txT13aV+qTs1TvdLvpX3DakCxBmCG/4tg73b1EqEO1UYHTKlKnapjGFSFLdyr685SOXS6cFpXVfSsjEU9nWTdOotOMUG6R3ZmpUqtge6p0OwsEGQfhvmtOyySuV/e0qEPfu+a07lcZ30dmkIrkYSW3LZnOsUmWuoTUkNRlAWQhrs+8HhISU6PxL0eqeXJdNoM/lpTn9RFYQFBGiSK4q/dW89dDcv9/1j20d+3DtJSDleUYOSWUvNNNXBjrpdDp/zfXkkjM2NsOXLE3JO1/EDz5Qj8pXzyx0l3msIrlshuaY/DSVsHde38WzV+UkLdrmqnDuiYVX3uC8h6pTWdG9u88+5KYxQsGRoXywo0wuV4mgqhtnSMo8R16ekxqxwgsNZN6lh/CZH/g7LBS28YyTilx1yuaybqyRlO9hhQP/SV2KFL1LWhVj/zQ1cAtPi6rIVadsy5aPSkma5TnzLaMmkIZFhaGIJlo1rsm2LLrRykldCT82Bz5c8hS2ZVtGL9oKkrIQamPow8V8y5V3Qbmom1aRlLWGqDFN308ae61m05c6ZKtMAMd10yqSMmOavp/UZSOYymYlB22BbkqfMvglYwBnScpPtegc4gIAboWk/Kux2/LKasD/iKRsy5MnpenRXQCgFpLGOyT4fPHQ1PxnAEBjJE1C/dzgL9sqhZAPAJICAMYkTQ5aAUkBkJMCAKbVfdGEPgBw6yRNQ35yDDk5Ow99UoBbJE29p0O/+BYAJAUAgKQAAJAUACQFAJrCf5XaLVUugWD8AAAAAElFTkSuQmCC)
, (3.4)
где
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARcAAAA/CAYAAADKW4w7AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAqESURBVHja7V09b9RIGPb10BMUp6M46RriXHlUaPFx0KLbrLYCUSC0DUhbIGTSpTh+AFTQHb8hVCddcfyCixSaa5PfkNyO7Rm/Hs+MZ8aedXb9FI9Ewsbref3OM8/7MePo6OgoAgAA6BswAgAAIBcAAEAu4zFgFP3AAXsAAMilFyyX89tJFJ2tiOWSIZlmj2EXAAC5dMLx8fMbD/aSj/Ms22E/v5zEr1YEc5XM3j2CfQAA5OKNbJreSxfZXUo26W70NUoOP5tCJxVgTwDkAhhxmESfZXJZLp/fTOPohKkaHj7V/p3MPsF2AMgFMIZJTLnQsIj97tc4/pMpnFmSZCyEyj8Xx1+o6gEAkAugD5MW6d04Tr88Pz6+Uf1ueme6yO5k2XwnSWaZ7nMAAHIBDCFR/F6nRhaT5Bn/PxY6IekLgFwAK7BKkY4wctWy9+AjUyrs3/vR/gmvMAEAyAXQh0PT5HE8efmaV37evLi/n06zeyrieTdLHqmqSQAAcgmEWZo+XUcOIk+mprOnfRJLWfkhSL5zZZL/f5ye8LGxkIgRUd58V+ZgNsFuY0bfPgNyuSYhRQgw9bCa4K/6uG9SWr6US8sscbsX7f1L8zDV3yRnXUOjddttzOjLZ0Au6wwpsvnOZLJ4snalVJaFNzYUG8huY8am+8zoyIVWUdY6OVeqIpksnm3qQxvKbmPGpvvMqMiFxbKTZPJ2iJzBkN895nvfZMDuG0QueTNZcvh+qO839aX0ZtwAe4eGttuY0dVnxraPbLAvZgnJIZNkob+/qiTFF32S2NB2GzO62L5I5ndP5INcrFaBYTtVQ/ac5I1zUfRdnPPS4zjR4Tsc1t2npFK+qp99FVHoXfmDxa9Db97Lw4to/1uIlaRr6VJ3LAM2PQ4LX5+RJ3Hbz9V3RRfRbvqV53nkDu/ysLLvrjvr2XeJvyV9WVtBLoWR4m/bSi5d5DPr8F051Xn9eIaVAyyXt6+D3UAubj5TqtgzfpBYSRrn/GdyJMel7DNlKCUmv6yc8iM+CPnYj0H411VIJbZ1E/s6EFzZifvKh5RoRy91TOZks0X6cGi7jZpcPH1GPrWQK5BpNr2bRPE/7HqqBUkmDxoSc2XjGyKv4+TEXuS6V+waUI655EVCGFd1aJTV/ZQbHJUrzUr6Xge7jZ1cfHxGrvBxBWI640c+2VAOiXxUS8NHey42OJMLJxFlu/tq4HyznkuD0SjIxfHBFw4WnbBDvnWkDXLZTHKRVQnzj93d3b9rKqRxFlBdmdCQiOdLfH1XFBw6kFNncmFOXjCcej/MLIk+8Q17LgNtmyRtGXJbdbVJ5FJXKQVpu9htXWfy+jwbF7Xr+1nfz5h+30iyeviMrEr4NSjZqEKiwhfiU/kcIDEnSfjsOicKP4qu5O/s01ZGcqmyyeZSqo+8Uk0SopBeU7Li/SK2OYyKDIv7lo9ACE0uQs56rgplQveCJ3FtycV23L6E4vts5Nev5H+veQWLKpmtU3J1JZ2cTV9OfpPVM1eD8m513QRuPoO67/v4jAhn5pMn7HtklSLyOLP0Kb1/nm9jtmU2zK+x8gcXYuFRRWXT+Pz+izf7qjnbt6205EKIpVWR5A7vOJFUk6RUQZe08axk2EtbcikcrjJacU018QlHKZ3XBk7k4hi+FOXBqnJQOsMFc4Y2cnEZtw98n01JPsLpKts0/6Ygrvic33PN2aX8VT5eWqItQwjVfZCeo4Yvy9dp+7wPuQg7leViWaUItaogjHpC361nKvel3NaVTenYVHO2T1spyYU6gE393KcdXTdJaCy4WNz/JU5mfxSfrQzkMqnz3+0dfFBNcvZdP0XRf8pjEzSwITgfcqlWl2qcPJvfKEVK13Udd9d8g+2z0U14MS7iqFymyw6qIiPdK1x05X/dBODX0d6fIiHfRi6hXhnjuu2A9LCcqRci9YLQp62U5MIftO3k8NktqitFC4dMZ5nPJrEyNLiyefNhqFK0K7kUK3bTCVQPWmc323HbKjTVxHB9NrpwWSiScqWu7KVWWsIfSzKihENDJt0xFKIZTXoeKpnfthLrfIbdA1dpJFRrhLXepK6oIrb7n3oMpjRGn7ZqkEtdtYRrrtE9JC7vDw4OPvhM+qpBqB5OuBDcOsmF5yxUD0flJDq72Yxbe7iVpUpzeTZONhBOqv5s5fDVhCBjueJj1ikFlVLSyXyZyGx8RqUSxD33MIdcu71NaqItH9inrRrkUj3IsM01xrp+HJ92OTejygWYV46hyaWtHKha0U3t/7bj7jQmy2fTRhg2q2XzWvXVluR8al3MOjVLJ6hK5ret+CqfEclMKX3QJ7l4ha46ZdKSgO/TVg1yUcX5oSBvwCNO1ssRkG3qi/cNdAkVupCLKfY1Oahp46LNuL2c1vHZ2DqfTpm4EFVNxUhErbsPlcwXK7GhEkN7TchzPpOrnutoUDMsrMZ8ke6++rbVoOQiJ+C6tCPLJ7PZrJzs+3Z+vPXXUAldkSfRjLd00HNV6Mjvw2fcXcja5dnw8eUTfrm8qZoI7HqmClKNfGjORTowWzdxdPkcWearKittPivbhC9AvCVgiGMxTAsWSwrHcXTqopS72EpPLh0796x3fZIqU/FQzJNCpyLy1VxKZrZdL9RhUbZ9LrokbNUNbajClHbzGbevynS9Ji1Vc4Lhz070bdSqYOrQRlnOXoWGcm5JLsdz8EZPbidZ5hOl0TpZuM/UFpDV/dabTduvs05y4f6UTCZvdeX6ELZqkItrpcicVDXv+qTHBoqVp0XOi9WQOGFNnpYPmsfCOkOGPrLQpkNXzpHUVz59+MHvffFucct13J3ieI9Qq554raGxsoteGkJEvESvjveLhjDRH5TnhEy9IoWdi2vGp+xvRYOfRVNazV9JblJ+68OQqKm80oZ8E61QWvP5M91rbfqylTqhS8tLFuVc3estbHd9clnPJ1qb7CbNXJd0QxcrQZKGo9YQJvRhy7bt/1JS0rpJqrDb7KHruLskyH0T/M0x6lc9m88Kcp39/LvqlS4WvnNFO3ttF1HqM6bcBlUMA6qXhj+Rxax1zF1tpSSXRt5FU3XgUkvnyDa7PgWZebwczPfvqsk5eRIyp6Qq3fVeFejhpWpjg64ZzNVnZIUgz43c/x1W+G2zlZZcZOaS2+N5mGP6Uptdn7pkrO1q6DtoJu9Cv/MnJ5fAZUi8XsQ3bGjuj/HxGbFpl1QcRQrgGoRIQ9mqlVzq8ZdcNTEnc2x3ffrkP3gy8GAv/eCzKoRoiz9SJJzX8YY+vOpiPYrS5DO1MH3gZO51VN9hGM9i16cXMeSJ4et5gjpNfGbT9B5UxfbJfNhqYHJx2fW5dQ+E72jeAlm8jSGR/O5uIKytYEwAAIIARgAAAOQCAADIBQAAkAuMAAAAyGVzDLuGk/gBAOQyMtD9HTZ7tAAA5AK0ojxEO2/0413OIU/1AwCQywjAOxspmfi8egUAQC5ADcpT0nvYAAYAIBeERI33CoV8bSwAgFxALiAXAOQC9Ewu5cFCIBcA5AJ4AzkXAAC5BIGqWhT6yEsAALmMKTQqz1blJ6YjJAJALkAvqHXoglgAkAsAAADIBQAAkAsAAGPE/03o6zoAk5ZYAAAAAElFTkSuQmCC)
. Преобразуем функцию
![](data:image/png;base64,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)
, используя свойство
![](data:image/png;base64,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)
- функции от сложного аргумента
![](data:image/png;base64,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)
,
где
![](data:image/png;base64,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)
- функция Хевисайда,
![](data:image/png;base64,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)
,
![](data:image/png;base64,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)
. Следовательно,
![](data:image/png;base64,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)
,
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VBKKZBAYrX6lf59/s8kJtqN6aDuSEI4B8K/IrjJxvgh59/VFa/IYzzpO93aXswNwQB/AA/5Mnqx8HqEATwG60zld9X5waCogY/DlaHIIBfLSzurhX4zwB9CAL4raSK1683++CQFAiCAP71kipev8raiEU5CIIA/jW2+qv8PCwypErhgCMRIQgC+Nda4hm4sPQhCAL4IQiCIIAfgiAIAvghCIKgiPR/jjvaKwoMiSMAAAAASUVORK5CYII=)
=
=
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKwAAABECAYAAAAcJt43AAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAiCSURBVHja7V1Baxw3FJ7cEyi0hrpkfEohh17sSW6l5BA24+IcemjoenB7SPEhuHtIDD6EMjY91BD30lMJFJJjDvkFzh9ofkEL9i+wf8NuV5rRjlYrafQ0Gs1o9wUeAdu7M6P36el7T9/TRCcnJxEaWiiGg4CGgEVr4JAourHM10PALhFQj7NkJ4rT8/3T05s+rpnne+tJFF0k2fEOAhYNZLtJ9DZKsjddRM0sid7Eg4MXCFg0IyOR1WWUm/6bQD9zMIhfhBBpV34Z5q2Le6DL8saj165oQPksY+jnTk/3bw6Swa++6AgC1iKqEcdWFl8/fPZyy/d9uI5sNtG1rUiPgHUIEp4vsuSDODsZ5o993QeJao82ktd7eb7eB8DScUiyHAHbIyNOGQxGTxZ+Pko34yi6jqLk0iWAtBMnvTPa+Cr70zHFGTf5juzOp3/fyfLvEbA9NxLt0tvRB0IN0lG+6eOao2Tt90++/uU3CNeGRlfVZ1XfRe4p3smfImADMFpaUkRYMUHTGQSwdeB4+ezhVhH5pzw72X17dLT3xXAon1AiYOkkjKPzkqdPWOlqSokOVRPz+MHa87UHx8+DAKw46F1n0J1EWEkttKILfJIWTUqb/9kUVKbX/PHuZ3/d/Sn/rv6eiu8sEkU50HR0oLj/+D/yOS7ZnMgSrKAAW0SY6cPcTj/s5/vrxRJZOCOUwrI1t6VO3fooi640SYuSC/a7Mkm7pOPElYHI+EHGqQ6w7Dr8d2ZJkitWgIk2yZyuHNko/TZOsrMCtNXzBAlY8hBsYMpZOOFncyiF5SZ0QPV8IkjY+IjgzIfpNxD+axRh6ZJeX3JTAXYWpe+l703qrMEAdjQYPOGdIkYLVXa9DEYmoyoyyp67iFiLS6o4hk0By9GRKxrNj45uQasDjM4kSfrKZDIFCVjipK0o/sg/4LICll9ZYNWE5uUvE8DOrXgKflxPB8hnzXQKwVECMlvpQ25s/BvH6Tsyq9nPlo0S0Ax8yulkEasm4l1DkitllWCQ/GxKIYr8QplwTWwqH6rJ0Wc/y2Yj2aa8EjLKpUu68mHymC2zfDWElI10e/sq/uo6wsp58yJgtXSAJYeAyRVUlaB3Nwcsp5n+PQVrVZZaMB0YdZHOFWAZ7WArHjF6XYlWVhdd2eSCREwErCVQoWJmUzFytYqorFhdtBFLKGfpnoOfROKEUgGW5Qvz9yovQxmUsy4gXBsBa1lishUztylGhtCBSlBT8EdGr/jPmiZdNRNi7PQZEbBwUDQl/W0liKpylha0Uz48yu7/QCYgBS3HJx0AduJ8/FsErIudU9CS1noi5EjM3IYY2aacRSsv29tnTLIn1rabTs5WANtSlYCTcI6hvNoIsDRbJnytwZd3GRldDnxZ1jtktVDTiVyWlCiHLHat4nc8P4bWgNumA8QgpTb7Vco+aa0Z7ILw+wCsazGzKzHyYmdCaTUcW9x8ofVbUtfmon6Te2wDrG0IyqW4MkxajQHbRX+PazEzTcA6FCOLAC23fw99A6SLSV5DCy6bJMWa6LB17nMg68TMUCEy+86uxMiiPoFUL2QbMH3aQayjUVAfiH/Pb37Y+FMNWI3Urk3AqsBlI0QOoUTjMtF0QQd0qyrUB0dH+7d4eSqZCIwOjI5Hn9v4swawheDX14CZK5fMhMihALbNzLyNhNfEB+VO4mw1qSos8wIeqD+dAlaVOZuWxUwACxEihwTYgjLEZ0Tz2sXZWpBqRZ0P2La3CDpZDRvqT2eAVYksIHvZxu0ihkLk0AA7W3I7OFvLdFexzgez/jPJ94mqMRt/1gA2ujZdplTAhEjbattFgELk0AAbgul8oNtYkQU0G38qAQtV+ciACZW21QEWKkRGwLbDc1U+YACUUQs1HYD50wlgXdABWiWo2WGBCpFlyQykVRttkUvrfKDSWVQdx/PZv40/nQBW9rc2++66CGsjRJZFWL2sEE00iA9kW65MDJ/ei97zu1u2/nTCYaV0wKKNRAdYGyGyT0oQasSElt60JcRKekk0FzeKBCz5Z5gPN+nuVprlLLky9ad0Y6EJYFUzxUbgoAOsjRDZM2AnoUVMO/6q9wHbzaNWVjsqlVYljDf5rtnnBN1BI8DKZkq1wwHjJ021oV0DFpOydlYusXXeug7L716QIyqrZSC6YjsalMMIYgpV20iogIXK/HxqjEM+ZorVpcWqgzIci+cSqKLw3LIzXQZG+fDLSqg7H/Z1bSNtbE/62PKERNe5QzFa3hzweS2vUdcWsLrTUmp5r6RtpImY2bZU5huwWZo+JeDRHYvkynxeq1PAkiWkTqfZRByjahtxrcX0pTW14a/QM7gaRVqP1/IOWJb13x8eDHX7u7ZFX+6zC20jfe04aAOwWZZt+3Kwz2t5Byx3Wp6yN19Fhk1BpGsb6WtPlyvAst4wH+9R8Hmtzjlsq4mApm2kz12zLioEfJ2y7aOffF6rM8AanKHfqERi0jbS53MJXNABNLeAnfTBQbZiZqgYGQGLgHWW4UPFzFAxsmvA2jbVOaIlK/Eeit4CNpjBK8fDtkmyqUHeMIOARVsYD5umOlmkNFFaQd4wg4BdPWBKl3qxQmDTVCfL6k1OmYG8YWYlAKtw0soBlgFTfHbpS9wsmuoa8/yOXurcK8DyB+nyM3hFATtm/wsqMwkdgDfVNTGTN8wsPWBlp+whh5WuQJNFOgBvqmtqdW+YWYkIS/iULFFAwKoB20Rf0dRcvnchSMCqoiwCtqIF/Fg0aaqzMdM3zKxU0kX5UbL7BwJ2McqKFQLbJknrZMvwDTMrAVia4U4JPC1KCwfwImBnUVbCX+FNklaJFuANMysBWO4c+oWTtxGwOA69pQToKH2UxXFAwKKhIWDRELA4cGi9AewYuRtaMIBFQ0PAoqEhYNFW1f4HmCkKSTAH+6sAAAAASUVORK5CYII=)
(3.5)
где
![](data:image/png;base64,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)
- многочлен Чебышева 1-го рода порядка
![](data:image/png;base64,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)
. Выражение (3.5) представляет собой интегральное уравнение относительно неизвестной функции
![](data:image/png;base64,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)
. В [3] показано, что решение (3.5) имеет вид:
![](data:image/png;base64,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)
. (3.6)
Итак, зная проекции
![](data:image/png;base64,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)
, можно по формуле (3.2) найти гармоники
![](data:image/png;base64,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)
, а затем вычислить гармоники
![](data:image/png;base64,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)
по формуле (3.6) и, подставляя их в (3.1), найти искомую функцию
![](data:image/png;base64,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)
.
Для радиально-симметричной функции
![](data:image/png;base64,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)
в полярной системе координат преобразование Радона
![](data:image/png;base64,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)
превращается в частный случай преобразования Абеля
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=
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=
=
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. (3.7)
В [3] показано, что решение интегрального уравнения (3.7) имеет вид
![](data:image/png;base64,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)
. (3.8)
4. РЕКОНСТРУКЦИЯ ТОМОГРАФИЧЕСКИХ ИЗОБРАЖЕНИЙ ПРИ АППРОКСИМАЦИИ ПРОЕКЦИЙ ОРТОГОНАЛЬНЫМИ ПОЛИНОМАМИ
4.1. Рассмотрим алгоритм реконструкции изображения, основанный на приближенном представлении проекционных данных в виде конечного ряда ортогональных полиномов. Пусть имеется полная ортонормированная последовательность функций
![](data:image/png;base64,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)
. Тогда, если искомая функция квадратично интегрируема, то она может быть представлена в виде
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAO0AAABFCAYAAACmAmEMAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAjMSURBVHja7V09j9RGGHYaigASUoIU0HoriIh0DetrE1GgxYmOiIZIe9amOXQFIlsA0hYo8lFxUnI/AKQgrgt9Ko5USYqg/ACKu18Av2EvO/aOPfaNxzOzY4/n9imeYm/37Nnx88z7Me876z19+tQDAMAdYBIAAKIFAACiBQAAogUAiBYAAIgWAACIFgAgWgAAINrVfRie9wkLzAkA0XZMmOzfn9y/OfA97+P877MUweF4Or2MOQMgWot4MPQf8USZCdYPD7Z3d8+Rv8WT8Hrf678PJ/F1zB0A0doSbBC9oq/jeHwp8II3o3hyNex5bz3P/1gWKBGu74evqZABAKJtCYlAgyg+8fe5KNfX158nVjbY3Of972bg78HaAhBt26KdizMYTu6V/767u32uysqyFjqIdjYwjwBE2wHRJu4vsbK98G2VCwzRAhCtLfe4f+vF9nR6vuj6evue5x37/re/j+P4Eu9/J8PgHtxjAKK1gDQRtblPt3vmrx8TwZLkFI15y9tA0+n4ciJ2JKIAiNYOdqJgI9/ymYPJJifvMaJOBOv5/8LKAhCtM6IODqtcZgCibfYGHSjHQ0kg4ApHZMbR6M1Ty2HXYqRFDN4hMrBAl3mqwtXGBpBkRpmYzTaiwHvlDx88AlGBLvNUhquN3LSre4tkXBAu0HWe1nHVvIknBQPB5l53V9bVKwtEu597PBVx1ehNSFnerX7wostZz1Urwp9Ot8+npZJJVvoYsb0bPBVx1fhNeOV6XVzBbt5/Mjjt5KQtf9TNSuI3QcnkKllZF3haxVVjFycZuLX19ZcuuJ5krF98demv02x10uIM74gKNmlO8L2DriVdbDx7V3haxVVzFx+v3el9HvzpQkEASa2vXbjw39p4546t2FIFeis0qWsOjlCg4S5Pq7iqRDbRe3F05e5nV6LfVAhsImEiMzZeTPP1hU//vhLFd9uafObUimMGMwkcq2a841FwW+f/bCxWrYvAIZ5WcVXKPKeF7SebtLPWsvl78Ya/dTGYPJMZPC2WZ0lF/k67XqoawgVJlhMJFnZsvP/9vnfmD38j3mrb1cmES2LLUtcPb5Ulm+2y4strlr0j0qNLYiHbGWP6HbgLlgVX3TWe8rgq6Wbxm7QX1iMZyM6Niw/PBj/t1SUA5gP8kD/A1H0rZThn7FlJEpZrxpvAXCB8F/HHa2dfVom2Sde1IFwytprD22STJhXimNmOYfMGiJy4bGNE24uKazzlcVWGCEe8jGN+6kJ6MzIZF2/sPJSZuPx/54IfxbfJwqDrymWeAGeMWR8rZ2LH187s88ZbmuRa6IybIcUxtYjCZ8A5qqbm2h9lrUCTYj15wiQnLGAE3JZoXeIpj6tSN+INtEwOlckofIklYy/R6Q/kHlXXrhKtBbexVrgasbPVeDZ30XNrxAqAjq0wBwvxdkm0XeCpsmhlXWOdyRBZcQ3yH5Xdi7oNdNuizVZysg2zIAVZzZe9puiZtbgYHZVJzhNtcczyMWKborXNUyXRqrjGOpNhimC8sdBFRbQP2wXR8oS71GpeQYw2QRfzMm9Eos2sUAuLjWs8VRKtimu8xAp2uCxReScapnWl0a8qE9FWIkpIjCWTRrbjWZEwdd/riKW1xlMl0aq4xjqTMRkOf4gm4XcmSEbdKzIekuEbBsOf61wZm4kobgxo4Cwo2/FslWssI8y2XGTXeCot2io3q7gPWHyvbjJYy0S3McouA3k/CsMt8kVUrBk7GbJdPF1xj5NtBN9/vaxbKHOGMkRrnqdlz8w0T6VFm2fM0n1EOqDFTQvFAeSzdJ9WNBm0WP3+k7tfrvfD5/QLZ1Z7kVKn1jt7iBJ7mfQavV7vH9l64q6Ilv3ORgRjsSHgNLjHqjxV4aoOT6VEmyZG/Nf9vve+7AqSG5U2nrPN+7rJIN34vAPL2OuxXyT/fLqXJ3wQWdWWfEzYBdGabMoX5SBcTkSVLdiyr03zVIWrOjyVEm06uME71eyjTlZO2oLUFBekx48uNxFtQ2fM9WJRc41NC4KTuHlM368SbbEssDgf7LWKBiN1U6tf53HjIjOf5R6a4qkMV3Wfea1o0yymelwhUx6mS26R9UhibIWKIQpRGWPzcaxa4omGILVuqYJr3IQgONee0TCKLWOkYi4UYVSQmVxr4PnvwijcIr/EMIlHVwfe4CBJDjGvqZFJPz84GMWj6/TcaNajaYqndVzV5SmPq1zzrRNjmW4spg+VjSvKq3v60IM3OnuSto6d0Uk88cbKWjjqXqo+N9OCECwMs8oOp5r63YST/uBdEIS/kM8lrweDA8qL5DWzWNFD36MgiMm4abjHbrOYboDncdUUT3nP31j2UbVGtjahkazixbiCtSgkUaA7ETaPG0mSGKP4tuw+cNppUsrUJ4tr/px093hNC0JMan7DgMx8zb/rh8J3ZXjBSwqxiZ7ykS0meVrFVVM8reLqyVVRM85qQwjFlVv/nNq6Au0GkzSPS9ZGEkXRZsfGzN3OJJaV6DZpQxCS1pb7sygitz+73yJDzr4uewLsaR28ZJ9LPK3iqtHBuvILb3VxcmOJJ4WijQJKoixk8JdYZE0Lwjj5S4tCleWnvONZVer+sy6xS79EyOOq8Ul25WC3Vf9hq6YEYdgzKSwKZGuFty1IP1P+fLa4cRY9lw52O5HPMHmDzPWoKYawSlbDMY2raEoQLsAFnoq42owbaLkBG1YWcJ2nIq42top38XhSG7Es0G1vo6vH6Iq42thNqbvVlZ+6NF2BBJwOdImnslxtfEK68lOXECzQZZ6qcBUPDQAcAyYBACBagMYmqh0yOtcBIFrAZGwi2UFTeR2FzhoAogUMCFelg0Z8HfnOGgCiBTSh2kEjvI5GZw0A0QKKUO2gEV1HtbMGgGgBRah20NTExq121gAQ7WrGs4odNMmD4J23ZKGzBoBoVxKqHTRMNvmw/JMRp6WzBoBoT9+DmFvZeBR+gwQTANG64E6jPhqAaAEAogUAAKIFAACiBYAVwP+Jo+Jm4Nik4wAAAABJRU5ErkJggg==)
, (4.1)
где
![](data:image/png;base64,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)
, (4.2)
а
![](data:image/png;base64,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)
- действительная неотрицательная весовая функция, относительно которой функции
![](data:image/png;base64,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)
в области
![](data:image/png;base64,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)
задания
![](data:image/png;base64,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)
взаимно ортогональны.
Учитывая равенство (5.1), задачу реконструкции функции
![](data:image/png;base64,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)
по ее радоновскому образу можно сформулировать как задачу нахождения коэффициентов
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAATCAMAAACTKxybAAAAAXNSR0ICQMB9xQAAAANQTFRFAAAAp3o92gAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAAADElEQVQY02NgGJEAAAD3AAGRy8+1AAAAAElFTkSuQmCC)
по получаемым проекционным данным. Формально это означает, что требуется найти соотношение, например, типа (4.2), но которое определялось бы не функцией
![](data:image/png;base64,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)
, а
![](data:image/png;base64,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)
.Вид искомого соотношения зависит от конкретной ортогональной последовательности
![](data:image/png;base64,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)
и определить его в общем случае не удается. В [5] приводится решение данной задачи для ортогонального базиса, составленного из функций
![](data:image/png;base64,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)
, (4.3)
где
![](data:image/png;base64,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)
- полиномы Цернике, для которых выполняютсясоотношения
![](data:image/png;base64,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)
,
![](data:image/png;base64,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)
. (4.4)
Опуская громоздкие промежуточные выкладки, приведем окончательные выражения и сопроводим их необходимыми пояснениями, вскрывающими их физическую сущность. Предварительно заметим, что если изучаемая функция
![](data:image/png;base64,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)
задана в некоторой ограниченной области
![](data:image/png;base64,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)
, то всегда эту область можно охватить окружностью с некоторым минимальным радиусом
а, и, положив
![](data:image/png;base64,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)
в тех точках
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAATCAYAAAB2pebxAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAD2SURBVDjLY2hsbGSgFDMMfkOAgBGbGAzjNQSkIMdNtgRI/5d1yylGFo8yZlgIEmcwjlqI05D6PA9DWQaG10CF/8CKGYzvxtbXS5aXp/F6yDDsgYr/Y5D12J3W0cGD1zsdHWk8UE3/jSPrfUEuQHYV0WHSEG3sA3ENqrdIMqS+PlbSmIHhLoOMxx5kp5McxZCAlH3jkVdvSIlL7lDknTw3t7DoPA8vYGy9QY9SnIYgJyJQVBu75aUgYgkS1SD5aA+PZPQwQvU/MBCzqkPVTOQ8ZsIUAhNeMXJUG0c3+OB0SbQxwwJIYjK+A7IVWwLEZsAQycV0NwQA2O/GcfXY4TEAAAAASUVORK5CYII=)
,
![](data:image/png;base64,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)
,где соответствующий круг не пересекается с
![](data:image/png;base64,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)
, рассматривать задачу о восстановлении функции в пределах данной окружности. Далее, произведя нормировку координат
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAATCAYAAAB2pebxAAAAAXNSR0ICQMB9xQAAAAlwSFlzAAAOxAAADsQBlSsOGwAAABl0RVh0U29mdHdhcmUATWljcm9zb2Z0IE9mZmljZX/tNXEAAAD2SURBVDjLY2hsbGSgFDMMfkOAgBGbGAzjNQSkIMdNtgRI/5d1yylGFo8yZlgIEmcwjlqI05D6PA9DWQaG10CF/8CKGYzvxtbXS5aXp/F6yDDsgYr/Y5D12J3W0cGD1zsdHWk8UE3/jSPrfUEuQHYV0WHSEG3sA3ENqrdIMqS+PlbSmIHhLoOMxx5kp5McxZCAlH3jkVdvSIlL7lDknTw3t7DoPA8vYGy9QY9SnIYgJyJQVBu75aUgYgkS1SD5aA+PZPQwQvU/MBCzqkPVTOQ8ZsIUAhNeMXJUG0c3+OB0SbQxwwJIYjK+A7IVWwLEZsAQycV0NwQA2O/GcfXY4TEAAAAASUVORK5CYII=)
,
![](data:image/png;base64,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)
на величину
, можно перейти к случаю восстановления функции в пределах окружности единичного радиуса. Лишь при выполнении данного условия возможно использовать последовательность функций (4.3).