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  2. University Physics - Wikipedia

    en.wikipedia.org/wiki/University_Physics

    University Physics, informally known as the Sears & Zemansky, is the name of a two-volume physics textbook written by Hugh Young and Roger Freedman. The first edition of University Physics was published by Mark Zemansky and Francis Sears in 1949. [2] [3] Hugh Young became a coauthor with Sears

  3. Berkeley Physics Course - Wikipedia

    en.wikipedia.org/wiki/Berkeley_Physics_Course

    Volume 2, Electricity and Magnetism, by Purcell (Harvard), is particularly well known, and was influential for its use of relativity in the presentation of the subject at the introductory college level. Half a century later the book is still in print, in an updated version by authors Purcell and Morin.

  4. File:The Masses, Volume 1, Number 2.pdf - Wikipedia

    en.wikipedia.org/wiki/File:The_Masses,_Volume_1...

    What links here; Upload file; Special pages; Printable version; Page information; Get shortened URL; Download QR code

  5. Course of Theoretical Physics - Wikipedia

    en.wikipedia.org/wiki/Course_of_Theoretical_Physics

    The Course of Theoretical Physics is a ten-volume series of books covering theoretical physics that was initiated by Lev Landau and written in collaboration with his student Evgeny Lifshitz starting in the late 1930s.

  6. OpenStax - Wikipedia

    en.wikipedia.org/wiki/Openstax

    OpenStax textbooks follow a traditional peer review process aimed at ensuring they meet a high quality standard before publication. Textbooks are developed and peer-reviewed by educators in an attempt to ensure they are readable and accurate, meet the scope and sequence requirements of each course, are supported by instructor ancillaries, and are available with the latest technology-based ...

  7. Landau theory - Wikipedia

    en.wikipedia.org/wiki/Landau_theory

    Landau theory (also known as Ginzburg–Landau theory, despite the confusing name [1]) in physics is a theory that Lev Landau introduced in an attempt to formulate a general theory of continuous (i.e., second-order) phase transitions. [2]