According to my Atomic-Biological Circuit Atlas approach, we can describe the kidney and kidney cell using circuit language. The aim here is to map the kidney’s filtering and balancing functions to circuit elements.
This report summarizes studies on modeling atoms and molecules using electrical circuit elements. The aim is to classify the periodic table as a circuit library and express chemical and physical processes using electrical parameters.
The following circuit maps the H2O molecule to a circuit topology using my “electrical circuit library” approach, translating the capacitive-resonant character of oxygen and the flow initiator/decelerator (switch/diode) role of hydrogen into a circuit topology. Bent geometry and polar bonds are modeled as directional flow (diode), charge storage (capacitor), and bond conductivity (resistance).
The following system modularly describes the physical and mathematical components of the eye model for contrast-enhanced pattern stimulation under photopic PERG conditions: optical transfer, phototransduction chemistry, membrane currents, synaptic transmission, and ganglion firing.
This H₂O-based analog model allows me to derive unique laws that link molecular polarity and geometry to circuit parameters, in addition to the classical laws (Ohm–Kirchhoff–Coulomb). Below, I propose three different and testable “laws”; each involves a short formula, prediction, and verification step.
Intracellular ion currents depend not only on voltage difference but also on metabolic energy status.
This report presents an interdisciplinary framework that extends from modeling atoms using electrical circuit elements to circuit-based simulation of biological systems. The aim is to express both chemical and biological processes using circuit parameters, employing the periodic table as a circuit library.
Traditionally, π\pi is defined as the ratio of a circle’s circumference to its diameter: 𝜋=circumference/diameter
This is a fundamental constant in geometric and trigonometric operations. However, based on our analysis of mathematical focal points and optical-electronic systems, π\pi is not just a geometric constant; it may be a critical point where the energy density is focused!
To begin, we need to create a function that shows how time is governed by acceleration. If we start with the fundamental relations of classical mechanics: [𝑎 = 𝑑𝑉 / 𝑑𝑡 ]
However, since our hypothesis is that time is governed by acceleration, we will define the time variable as a function: [𝑡 = 𝑓(𝑎)]
Here, \( f(a) \) is a function that shows how time changes with acceleration.
By studying the frequency spectrum of gravitational waves, we aim to investigate how it relates to the fundamental parameters of universal resonance and the energy transfer mechanism (e.g., gravitational acceleration and mathematical constants).