We extended the surface element method proposed by Reitan and Higgins for
calculating the capacitance of cubes, subdividing each face of a cube into up
to
600×600 Subsquares. When each face was divided into \(90 \times
90\) Subsquares, the capacitance of the unit cube reached a maximum value of
0.6608 cm (
0.7352 pF). We further applied this method to compute the
capacitance of hollow cylinders by dividing them into
q annular rings (each
1 cm in width), with each ring subdivided into
m square elements (
1 cm side length). The capacitance of hollow cylinders under varying
q/m ratios was calculated and compared with Lekner's numerical results and
Cavendish's experimental measurements, showing excellent agreement with both.