Classical geometry has, for a long time, been used to shape our understanding of the natural world. Geometrical properties such as length, area and volume aid us in analyzing objects around us in a way that is tangible to us. The discovery of fractals and the introduction of fractal geometry added a new dimension to our understanding of natural phenomena. Fractals, or irregular objects can be found everywhere from galaxies to coastlines and the applications of fractal geometry extend into many other scientific fields
Fractal geometry is a branch of mathematics that deals with, on a basic level, repeating geometric p...
Euclid was one of the first who attempted to explain natural phenomena in terms of mathematical conc...
A fractal is a mathematical pattern that has several distinct features. Firstly, it must exhibit sel...
Fractal geometry, largely inspired by Benoit Mandelbrot [1] during the sixties and seventies, is one...
Fractals are everywhere. Fractals relate to many different branches of science and mathematics. They...
The Scottish biologist D’Arcy once said “God always geometrizes.” The idea behind this statement is ...
What are fractals? Mathematicians like to make simple models to understand and advance the world aro...
Fractal geometry and chaos theory are deeply rooted in significant problems in the history of mathem...
It has become evident that fractals are not to be tied down to one compact, Webster-style, paragraph...
The idea of a fractal as a mathematical object and as a model of natural phenomena is introduced by ...
Objects in nature are often very irregular, so that, within the constraints of Euclidean geometry, o...
This well-illustrated volume reviews the many applications of fractal geometry used to study earth s...
Fractal geometry is revolutionizing the descriptive mathematics of applied materials systems. Rather...
Fractal analysis has entered a new era. The applications to different areas of knowledge have been s...
Fractals are geometric shapes and patterns that can describe the roughness (or irregularity) present...
Fractal geometry is a branch of mathematics that deals with, on a basic level, repeating geometric p...
Euclid was one of the first who attempted to explain natural phenomena in terms of mathematical conc...
A fractal is a mathematical pattern that has several distinct features. Firstly, it must exhibit sel...
Fractal geometry, largely inspired by Benoit Mandelbrot [1] during the sixties and seventies, is one...
Fractals are everywhere. Fractals relate to many different branches of science and mathematics. They...
The Scottish biologist D’Arcy once said “God always geometrizes.” The idea behind this statement is ...
What are fractals? Mathematicians like to make simple models to understand and advance the world aro...
Fractal geometry and chaos theory are deeply rooted in significant problems in the history of mathem...
It has become evident that fractals are not to be tied down to one compact, Webster-style, paragraph...
The idea of a fractal as a mathematical object and as a model of natural phenomena is introduced by ...
Objects in nature are often very irregular, so that, within the constraints of Euclidean geometry, o...
This well-illustrated volume reviews the many applications of fractal geometry used to study earth s...
Fractal geometry is revolutionizing the descriptive mathematics of applied materials systems. Rather...
Fractal analysis has entered a new era. The applications to different areas of knowledge have been s...
Fractals are geometric shapes and patterns that can describe the roughness (or irregularity) present...
Fractal geometry is a branch of mathematics that deals with, on a basic level, repeating geometric p...
Euclid was one of the first who attempted to explain natural phenomena in terms of mathematical conc...
A fractal is a mathematical pattern that has several distinct features. Firstly, it must exhibit sel...