A unified approach to new discrete local fractional Hilbert-type inequalities

Key Points

• New discrete local fractional Hilbert-type inequalities were established, contributing to mathematical analysis.
• The analysis produced the best possible constants for these inequalities, enhancing their applicability.
• This study applies general results to homogeneous kernels, providing insights into their behavior.
• These inequalities can improve mathematical understanding and solutions in various contexts, such as applied mathematics.