Formal self-adjointness of a family of conformally invariant bidifferential operators

Key Points

• The formal self-adjointness of the bidifferential operators is a critical finding in operator theory, ensuring their properties hold under specific conditions.
• This study demonstrates the significance of conformally invariant structures, thereby expanding the application of functional analysis.
• Analyzing the properties of these bidifferential operators reveals deep connections between geometry and mathematical physics.
• These findings spotlight the necessity for rigorous formulation in the study of differential operators in theoretical contexts.