Advanced Mathematics (Volume 2): Study, Practice, and Exams: Study, Practice, and Exams

Author: Jiang An
Publisher:
Publish Date: 2004-03-01
Features:
Book Series Features:
· Focuses on cultivating high-quality knowledge talents, complementing mainstream textbooks for learning and exams, and continuously releasing supplementary books covering core courses in higher education institutions.
· Based on teaching syllabi and postgraduate entrance examination syllabi, it provides three-dimensional from the perspectives of "learning, practicing, and examining," ensuring that course learning is beneficial and exam preparation is effective.
· The key focus is on solving difficult problems and mastering problem-solving methods, broadening problem-solving approaches and enhancing analytical skills. It not only teaches "fish" but also teaches "fishing."
· Selects and solves after-class exercises from mainstream textbooks to help readers digest and consolidate their knowledge.
· Written by experienced and highly accomplished master teachers, the book has a well-structured and clear hierarchy. The content follows the order of "Advanced Mathematics (Part 2)" (Fifth Edition) compiled by Tongji University, divided into 5 chapters and 5 appendices. Each chapter is divided into 5 sections:
- Knowledge Structure Diagram of the Chapter
- Difficult Problem Solving
- Analysis of Typical Examples and Postgraduate Entrance Examination Questions
- Full Solutions to Synchronous Textbook Exercises
- Two-Level Training Exercises
This book is designed from the perspective of guiding course students and preparing for exams (course exams or postgraduate entrance exams). Through detailed explanations of key and difficult points, as well as solutions and summaries of typical examples, it helps readers understand fundamental concepts and theories, broadens their problem-solving approaches, and enhances their analytical skills. The goal is to enable readers to truly master advanced mathematics and achieve ease in exams.
The book is systematic, comprehensive, highlights key points, clearly explains difficulties, and emphasizes the cultivation of problem-solving strategies and techniques. It is highly practical and suitable for undergraduate and graduate students studying advanced mathematics. For self-learners and those preparing for postgraduate entrance exams, it serves as an excellent guide. For teachers teaching advanced mathematics, it also offers valuable reference material.