Upper and Lower Continuous Multifunctions Defined between an Ideal Topological Space and a Bitopological Space

Key Points

• The investigation reveals new types of upper and lower continuous multifunctions between ideal and bitopological spaces, enhancing our understanding of continuity.
• Important properties of the newly defined multifunctions are characterized, demonstrating their relevance in topological studies.
• Defining upper and lower continuous multifunctions opens new avenues for research in the field of topology and related mathematical disciplines.
• The emergence of these concepts may have implications for future theoretical developments in topology and multifunction analysis.