Chemistry

An interdisciplinary approach to the structure and transformation of matter. From physical chemistry and organic chemistry to materials science and thermodynamic equilibria—explore the latest research, analysis, and insights in this category.

Cooperative Fractal Chemistry

If we apply the Cooperative Fractal Theorem to chemistry, a rather powerful interpretation emerges: Classical Chemistry Interpretation In chemistry, there is generally the following approach: System = Sum\ of\ Atoms For example: 2H + O → H₂O Atoms combine to form a molecule. However, the properties of water: do not exist in standalone H or

The Extraordinary Speed of Enzymes

Some enzymes operate at speeds that appear to be close to or even exceed the diffusion limit. The fundamental mechanism of this is not fully explained. Let’s explain this situation according to fractal mechanics, fractal chemistry, and fractal biology.

The Chemical DNA of the Universe

The “hydrogen universe scenario” refers to a cosmological concept where only hydrogen exists in the universe and neutrons are absent. In this scenario, matter, chemistry, and life could not have emerged with their present-day diversity.

Quantum Fractal Atom Theory

Let’s build the quantum fractal atom theory step by step. This theory aims to explain both energy levels and wave-particle behavior through multiscale repeating structures by extending classical atomic models (Bohr, Schrödinger) with fractal motifs.

Fractal-Mechanical Classification of Elements

Viewing elements as fractals makes it possible to reclassify them according to mechanical principles. Because in the fractal approach, every structure is defined by motifs that repeat themselves on both micro and macro scales. Mechanical principles, on the other hand, allow these motifs to be classified according to their relationships of equilibrium, force, energy transfer, and resonance.

Fractal Catalysis

Fractal surface activity: Catalyst surfaces are not homogeneous; they possess fractal roughness and porous structures. The distribution of active sites is measured by the fractal dimension 𝐷.