Control emissions at the cylinder level, with Zero CO, Zero HC and near zero NO
Control emissions at the cylinder level, with Zero CO, Zero HC and near zero NO
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Inventor of the Relative Motion Engine and Founder of the Physics of Time (PoT) Framework
Inventor and independent researcher working on motion, geometry, open systems, and time-based diagnostics., The physics of Time.
The Physics of Time started with an engineering problem.
The Physics of Time was built around a patented novel mechanical open system design, ”The Relative Motion Engine.” In classical methods, systems are mostly closed and time is treated as a simple parameter. The Physics of Time introduces a new method where time is a primary carrier of potential realization rather than a parameter.
To pivot to this new method of managing the challenge of dealing with open system variables, the Physics of Time proposes a new framework for reading motion and energy across open systems. Closing a mechanical system is, in principle, used for efficiency audits and conservation-based verification, and that can be achieved as soon as a design has already been completed.
In engineering practice, however, discovery often begins earlier where geometry evolves, boundaries are not fixed, potential participation is still being identified, and the immediate task is not yet protection against loss, but the disciplined recognition of accessible gain.
A practical design-first approach emerges:
• First, treat the system as open in order to identify available potential and hidden design paths to accessible gain.
• Then, close the system in order to audit performance and enforce con servation against loss.
The Physics of Time organizes inquiry around two measurable quantities: potential mass participation and acceleration exposure. Without introducing new forces, and without abandoning conservation, it provides a disciplined method for analyzing behavior in open, geometry-evolving systems through non-inertial temporal frame conditions.
To address the framework difference, The Physics of Time (PoT) describes motion through two complementary fields: the spatial field, which reads motion as a function of position, and the temporal field, which reads motion as a function of time.
Spatial Field — Motion as a Function of Position
Potential structure: unipolar reference.
Measure: Distance in meters.
Potential: Gravitational potential energy, Eₚ = mgh, measured in joules.
Motion: Work and displacement, W = Fd cos θ.
Acceleration: Net-force acceleration, F = ma.
Mass: Inertial resistance and momentum, p = mv.
Intervention: External energy is needed for motion to continue.
Conservation is carried through displacement or symmetry.
Temporal Field — Motion as a Function of Time
Potential structure: Balanced dipole V- + V+=0
Measure: Time in seconds.
Potential: Time-primary availability, Φ(t) = ½ M_f g²t = mgt, measured in J/s.
Motion: Potential realization evaluated through acceleration exposure.
Acceleration: Partitioned into force-driven A₁ and geometry-mediated A₂.
Mass: Field-coherent potential participation, represented by M_f.
Intervention: External intervention is needed to terminate motion.
Conservation expressed through time exposure: Mf.t=constant.
The Hybrid Field
A hybrid field is a closed-system field in which temporal field constraints apply together with geometric constraints. In the Relative Motion Engine (RME), this led PoT to introduce “Pascal's law as a function of time”: a patented method of motion in which field geometry changes displacement rules and the pressure-to-volume ratio. In the designed combustion cylinder, the displacement volume is smaller than the swept volume.
The spatial and temporal fields establish the two descriptions; the hybrid field applies them together

Classical methods tell us how efficiently a system performs. Physics of Time asks how its motion became admissible.
The Physics of Time, proposes a new framework for reading motion across open systems
and raises a question: where do blind spots enter motion and design, and what governs whether stored potential becomes realizable.
Unlike classical mechanics, which is organized around inertial-frame assumptions and around corrections for non-inertial frames, Physics of Time mechanical designs, begin from a time-primary non-inertial framework. In this approach, inertial frames are a secondary result. That reversal gives the book a method for asking how motion becomes admissible before conventional efficiency analysis begins.
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