Высокое разрешение при низком облучении
Компьютерный томограф Green X обеспечивает пригодные в клинической практике изображения при низком уровне рентгеновского излучения.
![](https://www.stomart.ru/upload/card_product/vatech-green-smart-16-dose-stomart.jpg)
Быстрое сканирование
Компьютерный томограф Green X от Vatech - это минимальное время сканирования при неизменно высоком разрешении получаемых данных. Благодаря быстрому сканированию сокращается вероятность повышения артефактов движения и ускоряет процесс полученя исследования
Высокоточный ENDO режим
Объем сканирования 4x4 см и размер вокселя 49,5 микрон в режиме Endo позволяет получить изображения высокой четкости. Данный режим идеально подходит для эндодонтического использования, позволяя стоматологу исследовать необходимую зону интереса при максимальном разрешении
![](https://www.stomart.ru/upload/card_product/vatech-green-x-endo-stomart.jpg)
2D и 3D за одно сканирование, в одном приложении
Томограф Green X позволяет провести КТ исследование и снять панорамное изображение одновременно. Благодаря этому пациенты избегают излишнего облучения. Кроме того, полученные изображения можно просматривать в одном приложении, что облегчает как диагностику, так и объяснение клинической ситуации и плана лечения пациенту.
![](https://www.stomart.ru/upload/card_product/vatech-smart-plus-2d-3d-stomart.jpg)
Smart реконструкция изображений
Технология умной реконструкции 3D изображений позволяет получить более детальные и четкие снимки зубов.
![](https://www.stomart.ru/upload/card_product/vatech-smart-plus-reconstruction-stomart.jpg)
Insight 2.0
Функция Insight Pan служит для получения многослойных панорамных изображений, гарантирующих возможность наблюдать необходимую анатомию на нужной глубине. Insight 2.0 имеет обновленную функцию свободного FOV, что позволит исследовать только интересующую область
![](https://www.stomart.ru/upload/card_product/smart-plus-insight-navi-stomart.gif)
3D сканирование гипсовых моделей
Благодаря сканированию можно хранить цифровые копии гипсовых слепков для упрощения цифрового управления процессами. Для удобного и качественного сканирования в Smart Plus предусмотрена специально разработанная платформа, а также интеграция с CAD/CAM системами. Созданные в результате сканирования 3D модели обеспечивают достаточный уровень детализации для хирургических шаблонов.
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)
Ez3d-i для моделирования ортодонтического лечения
Созданные в томографе изображения можно использовать для 3D-моделирования в программе Ez3d-i (поставляется в комплекте), в том числе для:
- создания 3D-фото и моделирования эстетических изменений;
- ортогнатической хирургии;
- сегментации зубов и костей;
- виртуального удаления зубов;
![](https://www.stomart.ru/upload/card_product/vatech-green-smart-16-ez3d-i-stomart.jpg)
Цефалометрические изображения (Цефалостат не входит в базовую комплектацию)
Цефалометрическое сканирование позволяет получать не только обычные латеральные, но и полные латеральные снимки черепа. Снимки в размере Full Lateral больше обычных на 30%, что обеспечивает более полную и точную ортодонтическую диагностику.
![](https://www.stomart.ru/upload/card_product/vatech-smart-plus-full-lateral-stomart.jpg)