Harmonic Maps 🗺️ and ➕ Integrable Systems

✅ This book 📚️ brings together experts in the field 🏑 to explain the ideas 💡 involved in the application of the theory of integrable systems to finding 🔎 harmonic maps 🗺️ and ➕ related geometric 🔴 objects. It had its genesis in a conference with the same title organised by the editors and ➕ held at Leeds in May 1️⃣9️⃣9️⃣2️⃣. However, it is not ❌️ a conference proceedings, but rather a sequence of invited expositions by experts in the field 🏑 which, we 👥⬅️ hope 🔮, together form a coherent account of the theory. The editors have added cross 🤞-references between articles and ➕ have written 🖋️ introductory articles in an effort to 🛠️ make the book 📚️ self-contained. There are articles giving 🎁➡️ the points 👈️ of view of both geometry and ➕ mathematical physics. Leeds, England 🏴󠁧󠁢󠁥󠁮󠁧󠁿 A. P. Fordy October 1️⃣9️⃣9️⃣3️⃣ J. e. Wood Authors addresses J. Bolton, Dept. of Math ➕. Sciences, Univ. of Durham, South ⬇️ Road 🛣️, Durham, DHI 3️⃣LE, UK ​🇬🇧​ A. I. Bobenko, FB Math ➕. , Tecbnische Univ. , Strasse des 1️⃣7️⃣. Juni. 1️⃣3️⃣5️⃣, 1️⃣0️⃣6️⃣2️⃣3️⃣ Berlin, Germany ​🇩🇪​ M. Bordemann, Falc. fUr Physik, Albert-LudwigsUniv. , H. -Herder-Str. 3️⃣, 7️⃣9️⃣1️⃣0️⃣4️⃣ Freiburg, Germany ​🇩🇪​ F. E. Burstall, Dept. of Mathematics, Univ. of Bath 🛀, Claverton Down ⬇️, Bath 🛀, BA 7️⃣ 7️⃣ AY, UK ​🇬🇧​ A. P. Fordy, School 🏫 of Mathematics, Univ. of Leeds, Leeds, LS2️⃣ 9️⃣JT, UK ​🇬🇧​ M. Forger, Falc. fUr Physik, Albert-Ludwigs Univ. , H. -Herder-Str. 3️⃣, 7️⃣9️⃣1️⃣0️⃣4️⃣ Freiburg, Germany ​🇩🇪​ M. A. Guest, Dept. of Mathematics, Univ. of Rochester, Rochester, NY 1️⃣4️⃣6️⃣2️⃣7️⃣, USA ​🇺🇸​ P. Z. Kobalc, Math ➕. Institute, Univ. of Oxford, 2️⃣4️⃣-2️⃣9️⃣ St.

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