Recent content by ChrisF

Thank you for speaking up for me. I really appreciate it. I just want to ask questions and learn — glad someone saw that.

This was incredibly helpful — thank you. The quadrature relationship you described (E and B 90° out of phase, nodes displaced by 1/4 wavelength) helped me solve something I'd been stuck on. I've been exploring energy drainage in bound systems — how energy at high harmonics flows down to...

That's helpful — so in a standing wave, E and B are in quadrature (90° phase offset) and the energy oscillates between electric and magnetic storage, but the total remains constant. Does this extend to three-phase systems? With three waves at 120° separation: Amplitudes sum to zero (like...

Thanks — that makes sense for two waves. But here's what prompted my question: In three-phase electrical systems, the phases are definitely not independent (same source, fixed 120° relationship). Yet we sum the powers, not the amplitudes. So is the distinction not "independent vs coherent"...

"You're right, I shouldn't have said 'remember.' What I meant is that during superposition, each component wave retains its energy and momentum — the net zero amplitude doesn't mean zero energy. Is that consistent with Poynting's theorem?"

This question connects to something I've been working through. Two waves at 180° — complete cancellation, energy seems to vanish. That's the puzzle you're describing. But consider three waves at 120° separation: Amplitudes still sum to zero:A₁ + A₂ + A₃ = 0 But energy is proportional to...

thank you,

I'm working through something and want to make sure I understand the physics. In a system with three wave components at 120° phase separation, the total energy calculation depends on how we treat them: If coherent (add amplitudes first, then square): E = (A₁ + A₂ + A₃)² = 0 If independent...

Hi everyone, I'm Christian Fuccillo, independent researcher working through Magnetic Innovative Solutions. My background is in electrical engineering and applied physics. I've been exploring wave mechanics and its connections to particle physics — specifically looking at three-phase stability...