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Предлагаемая книга — первый том двухтомной монографии, посвящённой аналитической теории дифференциальных уравнений. В первой части этого тома излагается формальная и аналитическая теория нормальных форм и теорема о разрешении особенностей для векторных полей на плоскости. Вторая часть посвящена алгебраически разрешимым локальным задачам теории аналитических дифференциальных уравнений, квадратичным векторным полям и проблеме локальной классификации ростков векторных полей в комплексной области. Дано современное изложение работы Дюлака (1908) об условиях центра и классической работы Баутина о рождении не более чем трех предельных циклов при бифуркации особой точки квадратичного векторного поля типа центр. Изложена теория алгебраически разрешимых локальных задач и доказана алгебраическая неразрешимость проблемы различения центра и фокуса. В третьей части изложена линейная теория: подход Арнольда к теории нормальных форм линейных систем с нелинейной точки зрения, проблема Римана — Гильберта, явление Стокса, теорема Сибуи о секториальной нормализации. В приложениях приводится необходимый минимум сведений из теории римановых поверхностей и многомерного комплексного анализа. Книга предназначена для студентов, аспирантов и научных работников физико-математических специальностей.
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