A structured visual guide to the major mathematical areas and their relationships.
Search by code, branch, topic, subtopic, or a keyword from the descriptions.
This subtopic studies real methods and analytic continuation, emphasizing continuation principles and real-variable techniques in complex analysis.
32D05 studies domains of holomorphy in real methods and analytic continuation. It studies analytic continuation and real-variable techniques that support extension, uniqueness, and boundary phenomena in complex analysis.
Real Methods And Analytic Continuation (Wikipedia)
Used to extend functions and to translate real-variable estimates into complex-analytic results.
32D10 studies envelopes of holomorphy in real methods and analytic continuation. It studies analytic continuation and real-variable techniques that support extension, uniqueness, and boundary phenomena in complex analysis.
Real Methods And Analytic Continuation (Wikipedia)
Used to extend functions and to translate real-variable estimates into complex-analytic results.
32D15 studies continuation of analytic objects in several complex variables in real methods and analytic continuation. It studies analytic continuation and real-variable techniques that support extension, uniqueness, and boundary phenomena in complex analysis.
Real Methods And Analytic Continuation (Wikipedia)
Used to extend functions and to translate real-variable estimates into complex-analytic results.
32D20 studies removable singularities in several complex variables in real methods and analytic continuation. It studies analytic continuation and real-variable techniques that support extension, uniqueness, and boundary phenomena in complex analysis.
Real Methods And Analytic Continuation (Wikipedia)
Used to extend functions and to translate real-variable estimates into complex-analytic results.
32D26 studies riemann domains in real methods and analytic continuation. It studies analytic continuation and real-variable techniques that support extension, uniqueness, and boundary phenomena in complex analysis.
Real Methods And Analytic Continuation (Wikipedia)
Used to extend functions and to translate real-variable estimates into complex-analytic results.