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Civil Engineering


Matinga’s Wave Function - Simple Harmonic Oscillation
Quantum Physics depends on the reviewed format of simple harmonic oscillation, below. All simple harmonic oscillation, has only few constants and variables to consider. 1.1 A = amplitude 1.2 a = amplification 1.3 x = angle, in radians 1.4 h = phase shift, in radians Always take the beginning of the wave to be from the phase shift, rather than necessarily from the axis origin. Matinga’s Wave Function 1.5 A = a * sin ( x + h ) [ constant, amplification forced osc
Sydney Matinga
Oct 111 min read


Gauss-Matinga Manifold Law
A manifold is any object's topology or qualitative relationship of inner-volumes or areas (2-dimensional volumes). Gaussian theory stipulates that the number of field lines or world lines entering [a manifold] must be the same as the number exiting the object or manifold. The Matinga component states that Gaussian theory must apply to inner manifolds or sub-manifolds, as well as the exterior or super-manifold. The universe is a supermanifold, containing a dense series of self
Sydney Matinga
Oct 21 min read


Matinga's Arc Laws - Trigonometry
Matinga's Arc Laws First Law Matinga's Arc Law holds that a natural number harmonic or resultant of any angle, measured in metres, or natural number power series of any angle will always intersect the same phase angle. The law is true for circular arcs as well as for Archimedean spiral arcs. Second Law Natural scalars or harmonics are measured as revolution, in radians. All straight lines are really segments of much larger arcs, like the apparently flat ground of the Earth. T
Sydney Matinga
Aug 283 min read


Matinga's Cyclical Function Proofs
x = ω * t for a variable dimension, or for displacement evolution h = ω * T for a constant dimension, dimensional interval, or for constant displacement or total displacement Pythagoras Theorem c ^ 2 = a ^2 + b ^ 2 Formula For Circle (Conic Sections) r ^ 2 = x ^ 2 + y ^ 2 1 ^ 2 = x ^ 2 + y ^ 2 , Matinga Cyclical Functions (1) y ^ 2 = a ^ 2 - x ^ 2 , (2) a * sin ^ 2 ( x ) (3) A = ( 1 - x ^ 2 ) ^ (1/2) , (4) sin ( x ) (5) A = cos ( x ) , (6) sin (
Sydney Matinga
Aug 262 min read


Scalar & Harmonic Law - Physics
Scalar & Harmonic Law The mathematical variable for displacement represents every dependent scalar dimension or harmonic dimension, in physics. More About The Scalar The scalar is the ‘x’ IT variable, by virtue of that argument. The equation which relates the physics dimension is expressed following. It is the fundamental time evolution equation. θ, x = ω * t for a time evolving variable for sinusoidal functions. Numbers or scalars are measured in r
Sydney Matinga
Aug 221 min read


Elliptical & Spiral Orbital Function
Time evolved, spatial displacement is calculated below. Scalars are in radians for modern physics and there are no units for them in classical physics. (1) A = ( a/2 ) * ( 1 - ( 2 * x /b ) ^ 2 ) ^ 1/2 (2) A = ( a/2 ) * ( 1 - ( 2 * ( 2 * Pi * f * t )/b ) ^ 2 ) ^ 1/2 (3) A = ( a/2 ) * ( 1 - ( 4 * Pi * f * t /b) ^ 2 ) ^ 1/2 (4) A = ( a/2 ) * ( 1 - ( 4 * Pi * ( 1 hz ) * t/b ) ^ 2 ) ^ 1/2 The ellips
Sydney Matinga
Aug 21 min read


Canoleum™ Diesel - The Modern Aviation Gas & Rocket Fuel Source
Aviation has can, in major part, be replaced by diesel. It will auto-ignite at 210 °C. At high air to diesel ratios and high air-fuel mix pressure the charge can replace aviation fuel as it burns at around 873 K, at a further 1 500 atm. The power is calculated below, where electromagnetic or heat speed is c, the speed of light. SI (international system of units) units are used as is standard for time comparative physics calculations. For example, 5 kg * m/s can be represented
Sydney Matinga
Jul 291 min read


TunshelMesh™ Explosion & Fire Suppressor
A device has been developed to prevent explosion from temperature, electrical or pressure surges or ignition in an otherwise flammable material or substance. It is TunshelMesh™. Fuel tanks, fuel tankers, aircraft and electronic device batteries are among an inexhaustible number of applications which would benefit from the inclusion of TunshelMesh™. It would also suppress engine exhaust noise, as well as gun fire rifling, exit point, high temperature. Avoidance of explosion or
Sydney Matinga
Jul 281 min read


SafetyBatten™ Structural Insulation
SafetyBatten is the most dependable material for fire resistant building insulation in the world under the correct formulation, rather than examples like plain polyester. When it is intermeshed with 1 mm diameter of the most electro-thermally conductive copper carbide, cubic mesh with 3 mm lengths of the wire in each cube the structure is fire resistant. The copper carbide wire has significantly low heat inertia. It conducts heat lightning fast so that it absorbs sparks a the
Sydney Matinga
Jul 271 min read


Tyabrick™ Or Tyacrete™ - Rubber-Concrete Composite Defensive Masonry
Fortified, defensive conctruction and earthquake protection building foundations will all be formulated of 4 fundamental materials elements. Concrete Milled, reclaimed consumer car tyre rubber, to course sand consistency Low malleability, copper carbide reinforcement reo mesh and reo bar. Mortar will be conctrete and fine milled, reclaimed tyre rubber, to Australian beach sand consistency. Bricks can be painted or the structure can be rendered. To ascertain the correct ratios
Sydney Matinga
Jun 132 min read


TunshelArmour™ - Tungsten Coated Armour & Tungsten Coated Shells
Deployment of the radioactively poisonous artillery shells or whole depleted uranium or plutonium volume shells in warfare is indefensible and abhorrent. Tunshel is the sober answer to that ethical deficiency. Armoured Personnel Carrier, TunshelArmour Cladding Armour outer plating would be served well by tungsten coated steel with Nular paneling and an final, inner plate layer of conventional steel, sink bolted together. An exoframe of tungsten coated steel covers the seams o
Sydney Matinga
May 282 min read


Matinga's Orthogonality Law
Free Licence Figure 1 Orthogonal Topology Law All spatial geometry is circular. In a circle or cycle, all radiality is parallelity, while radial axes are also harmonically othorgonal to other at each quarter cycle. Every factor of a product, including scalar factors, is orthogonal to all other factors in a product. Examples In Electrical Physics Gaussian theory combined with Orthogonality Law states, as extended Orthagonality Law, that field lines tangential to those enterin
Sydney Matinga
Feb 263 min read


Thermoelectric™ / Thermovoltaic™ Power Generation & Heat Gauging
Benefits of Coherence and Decoherence of Metal in Thermovoltaic Power Generation Thermoelectric power is what sustains electric storms over the duration of up to a full day. What represents power generation, in one application, may be substituted for heat measurement at lower voltage application. There are countless uses for the technology, including factory systems, military platforms and motor vehicle internal systems of various types. Materials Coherent Metal Componentry C
Sydney Matinga
Feb 175 min read


‘Absolute Value Function’™ & ‘Positive Value Function’™
Please observe BEDMAS sequencing (see BEDMAS in blog) in all examples for the correct results. For the true set of values, tabulate the f (x) result. Graphical plotting generally will not concur as the functions are novel. (1) f (x) = ( x ^ 2 ) ^ 1/2 | x | (2) f (x) = ( x ^ 1/2 ) ^ 2 , X+ © Sydney Matinga 2025
Sydney Matinga
Feb 11 min read


‘Ocean Ionic Power Generator’™ - Wave Power
Ocean Ionic power generator cables can be played about up to 1.5 metre under the ocean sand for aesthetic preservation, and for system, physical protection. The wave power system voltage must be VPN voltage. See the Xerqon article about the voltage VPN - a power leakage preventive instrument. A constant, input, operating voltage must be applied to the cable network of the generator. The input voltage must be unique. See Xerqon Blog post, Quantum VPN. Ocean shelf sands will ad
Sydney Matinga
Jan 304 min read


Cyclical Dimensions Of Geometry & Matinga's Integral Rule
Cyclical Dimensions Of Geometry Volume [ cycle, d] = Pi rad * d ^ (n - 1) = Perimeter (circle) [d] , Circumference [d] Volume [ cycle, 2 ] = Pi rad * d Volume [ cycle, 3] = Pi rad * d ^ 2 Compare the last result wi the the traditional and uncertain ( 4 * Pi * r ^ 3 ) / 3 Volume is the more universal term than Area. It should be the SI standard for all cyclical event dimensions. Matinga's Int
Sydney Matinga
Jan 301 min read


De-formation™ Force & Work
Image 1 The simplest methodology is sought to represent material deformation. In the image above, an example of a beam under gravitational influence from a central fulcrum is indicated, in the upper portion. The latter time sequence of the same beam is displayed with more de-formation than earlier, from equal mass apportioned to each end for all timeframes. In the earlier example gravity deforms the beam under its own mass. The deformation from the mass, placed under gravitat
Sydney Matinga
Jan 162 min read


Carbide™ - Hardened Alloys and Semiconductors
Carbide Codicil to the Xerqon Intellectual Property Agreement (Carbide Codicil) Metal carbides (Carbide) may not be produced outside of a Xerqon issued contract of sale pursuant to the marketing or production of Carbide. Xerqon prohibits the marketing of Carbide for offensive hardware of warfare in any of its strike capability forms including paramilitary or police weapons. Carbide may be used for any other form of defensive military facilities or hardware. The production or
Sydney Matinga
Jan 76 min read


JayCurve™ - Complex Numbers Solved -
‘i' and ‘j’ Solved as Matinga's Number Dedicated to the memory of my dear daughter, Annabelle Matinga (2000-2024) j , i = 1 , -1 The solution allows mathematicians, scientists and engineers to dispense with the less discrete solution of r cis θ dependent variable, for a clear and definitive set of values to 'i' of Mathematics and 'j' of Electronics. © Xerqon Pty Ltd 2026
Sydney Matinga
Dec 12, 20251 min read
Angular Product Rule
Product Rule of Angles and Waves All product events can be simplified to angular product, with amplification of a, as well. (1) A = ( (a ^ 1) * Sin ^ 1 ( θ [1] + Φ [1] ) ) * ( (a ^ 1) * Sin ^ 1 ( θ [2] + Φ [2] ) ) * ( (a ^ 1) * Sin ^ 1 ( θ [3] + Φ [3] ) * … * ( ( a ^ n ) * Sin ^ 1 ( θ [n] + Φ [n] ) )
Sydney Matinga
Dec 12, 20252 min read
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