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• Introduction to Single Valued Mappings
• Multi-Valued Mappings with examples and properties
• Hausdorff - Pompeiu Metric, Properties and related results
• Upper and Lower Semicontinuous of Multi-Valued Mappings and related results
• Generalization of Hausdorff Metric Space and Related Results
• Further Results of Lower and Upper Semicontnuity in Generalized Housdorff Metric Spaces
• Multifunctions, Examples and Related Results
• Hausdorff-Pompeiu continuity, Properties, Examples and Related Results
• Mid Term Exam
• Closed and Continuous Multifunctions
• Selections Theorems
• Applications of Selection Theorems
• Fractal Spaces and Multi-valued Mappings
• Measurable Multifunctions
• Aumann Integral, Examples and Related Results
• Applications of Aumann integral
• Hukuhara Derivative and its applications
• Final Term Exam