Introduction to fractal geometry

Saved in:

Bibliographic Details
Main Authors:	Horváth Róbert, Németh László (Author), Szalay László (Author), Závoti József (Author)
Format:	Article
Published:	MTA Geodéziai és Geofizikai Kutatóintézet 1998
Series:	GEOMATIKAI KÖZLEMÉNYEK 1
Subjects:	matematika- és számítástudományok
Online Access:	http://publicatio.uni-sopron.hu/331
Tags:	Add Tag No Tags, Be the first to tag this record!

Similar Items

Die exakte Lösung der ausgleichenden Geraden im Rahmen der Total Least Squares Methode
by: Závoti József
Published: (2015)

A geometriai transzformációk egy speciális esete, a külső tájékoztatás
by: Závoti József
Published: (2014)

A síkbeli projektív transzformáció matematikai modelljei
by: Závoti József
Published: (2016)

A 3D Helmert transzformáció méretarány-tényezőjének és forgatási mátrixának becslései
by: Závoti József, et al.
Published: (2014)

Coincidences in numbers of graph vertices corresponding to regular planar hyperbolic mosaics
by: Németh László, et al.
Published: (2014)

Áttekintés a hiperbolikus Pascal háromszögekről
by: Németh László, et al.
Published: (2020)

Introduction to papers on wild boar biology and management
by: Náhlik András
Published: (2009)

Algorithm to solve certain ternary quartic Diophantine equations
by: Szalay László
Published: (2013)

On the resolution of simultaneous Pell equations
by: Szalay László
Published: (2007)

A note on binomial coefficients and equations of Pythagorean type
by: Szalay László
Published: (2003)

Superelliptic equations of the form y^p=x^{kp}+a_{kp-1}x^{kp-1}+...+a_0
by: Szalay László
Published: (2002)

Fast algorithm for solving superelliptic equations of certain types
by: Szalay László
Published: (2000)

A note on the products of the terms of linear recurrences
by: Szalay László
Published: (1997)

Egy diszkrét iteráció a számelméletben
by: Szalay László
Published: (1992)

The equations 2(N) +/- 2(M) +/- 2(L) = z(2)
by: Szalay László
Published: (2002)

On the resolution of the equations U-n=((x)(3)) and V-n=((x)(3))
by: Szalay László
Published: (2002)

Balansz számok és általánosításaik
by: Szalay László
Published: (2013)

The Amazing World of Fibonacci Sequence
by: Szalay László
Published: (2019)

Computational algorithm for solving the diophantine equations 2^n \pm \alpha \cdot 2^m + \alpha^2 = x^2
by: Szalay László
Published: (2020)

Introduction to the Fagus 2010 symposium papers on European beech
by: Kolar I
Published: (2010)

Shifted poly-Cauchy numbers
by: Komatsu T, et al.
Published: (2014)

Resolution of the equation (3x1 − 1)(3x2 − 1) = (5y1 − 1)(5y2 − 1)
by: Liptai Kálmán, et al.
Published: (2020)

Ideális szimplexek a hiperbolikus térben
by: Németh László, et al.
Published: (1996)

A note on Tribonacci-coefficient polynomials
by: Mátyás Ferenc, et al.
Published: (2011)

Balancing in the direction (1,-1) in the Pascal triangle
by: Belbachir H, et al.
Published: (2014)

A special integer sequence strongly connected to the discrete logarithm problem
by: Khadir O, et al.
Published: (2013)

On the Fibonacci distances of ab, ac and bc
by: Luca F, et al.
Published: (2013)

S-Diophantine quadruples with two primes congruent to 3 modulo 4
by: Szalay László, et al.
Published: (2013)

On the k-periodic binary recurrences
by: Irmak N, et al.
Published: (2012)

Lucas diophantine triples
by: Luca F, et al.
Published: (2009)

Experimental results on probable primality
by: Khadir O, et al.
Published: (2009)

Congruent numbers with higher exponents
by: Luca F, et al.
Published: (2006)

Linear diophantine equation with three consecutive binomial coefficients
by: Luca F, et al.
Published: (2004)

Unimodal rays in the ordinary and generalized pascal triangles
by: Belbachir H, et al.
Published: (2008)

Fibonacci diophantine triples
by: Luca F, et al.
Published: (2008)

Unimodal rays in the regular and generalized Pascal pyramids
by: Belbachir H, et al.
Published: (2011)

Fibonacci numbers of the form p(a) +/- p(b)+1
by: Luca F, et al.
Published: (2007)

How can the product of two binary recurrences be constant?
by: Khadir O, et al.
Published: (2014)

On the equation (2^k-1)(2^l-1)=5^m-1
by: Luca Florian, et al.
Published: (2020)

A geometrical proof of sum of cos nϕ
by: Németh László
Published: (2015)

Cannot write session to /tmp/vufind_sessions/sess_6rlh2piumo8pth7q1qs6660efs