Explore the asymptotic behavior of high energy harmonic maps from Riemann surfaces in this advanced mathematical lecture delivered by Mike Wolf at the International Centre for Theoretical Sciences. Delve into sophisticated geometric analysis techniques as part of a comprehensive summer school program on minimal surface theory. Examine the theoretical foundations and recent developments in understanding how harmonic maps behave at high energy limits, with particular focus on their geometric and analytic properties. Build upon concepts from differential geometry, complex analysis, and partial differential equations to understand the intricate relationships between Riemann surfaces and harmonic map theory. Gain insights into cutting-edge research methodologies used in geometric analysis and their applications to minimal surface theory, preparing you for advanced study in this active area of mathematical research.