Related references
Note: Only part of the references are listed.EQUIVALENT POWER-FORM REPRESENTATION OF THE FRACTAL TODA OSCILLATOR
Alex Elias-Zuniga et al.
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY (2021)
FRACTAL N/MEMS: FROM PULL-IN INSTABILITY TO PULL-IN STABILITY
Dan Tian et al.
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY (2021)
ON THE FRACTAL VARIATIONAL PRINCIPLE FOR THE TELEGRAPH EQUATION
Ji-Huan He
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY (2021)
PASSIVE ATMOSPHERIC WATER HARVESTING UTILIZING AN ANCIENT CHINESE INK SLAB
Chun-Hui He et al.
FACTA UNIVERSITATIS-SERIES MECHANICAL ENGINEERING (2021)
The reducing rank method to solve third-order Duffing equation with the homotopy perturbation
Ji-Huan He et al.
NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2021)
A powerful and simple frequency formula to nonlinear fractal oscillators
Kang-Le Wang et al.
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL (2021)
Gecko-like adhesion in the electrospinning process
Xiaoxia Li et al.
RESULTS IN PHYSICS (2020)
Fangzhu((sic)(sic)): An ancient Chinese nanotechnology for water collection from air: History, mathematical insight, promises, and challenges
Chun-Hui He et al.
MATHEMATICAL METHODS IN THE APPLIED SCIENCES (2020)
Effect ofFangzhu'snanoscale surface morphology on water collection
Kang-Le Wang
MATHEMATICAL METHODS IN THE APPLIED SCIENCES (2020)
THE FRACTIONAL COMPLEX TRANSFORM: A NOVEL APPROACH TO THE TIME-FRACTIONAL SCHRoDINGER EQUATION
Qura Tul Ain et al.
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY (2020)
Homotopy perturbation method for Fangzhu oscillator
Ji-Huan He et al.
JOURNAL OF MATHEMATICAL CHEMISTRY (2020)
Periodic property of the time-fractional Kundu-Mukherjee-Naskar equation
Ji-Huan He et al.
RESULTS IN PHYSICS (2020)
Optimizing electrostatic cleaning for dust removal on gecko-inspired adhesives
Vahid Alizadehyazdi et al.
JOURNAL OF ELECTROSTATICS (2020)
NEW PROMISES AND FUTURE CHALLENGES OF FRACTAL CALCULUS From Two-Scale Thermodynamics to Fractal Variational Principle
Ji-Huan He et al.
THERMAL SCIENCE (2020)
A FRACTAL MODEL FOR PRESSURE DROP THROUGH A CIGARETTE FILTER
Zhanping Yang et al.
THERMAL SCIENCE (2020)
FRACTAL-LIKE MULTIPLE JETS IN ELECTROSPINNING PROCESS
Yu-Ke Wu et al.
THERMAL SCIENCE (2020)
A THERMODYNAMIC MODEL FOR A PACKING DYNAMICAL SYSTEM
Haiyan Song
THERMAL SCIENCE (2020)
DETECTION OF CIGARETTE SMOKE USING A FIBER MEMBRANE FILMED WITH CARBON NANOPARTICLES AND A FRACTAL CURRENT LAW
Xu Ling-Yi et al.
THERMAL SCIENCE (2020)
Nanoscale adhesion and attachment oscillation under the geometric potential. Part 1: The formation mechanism of nanofiber membrane in the electrospinning
Xiao-Xia Li et al.
RESULTS IN PHYSICS (2019)
The simplest approach to nonlinear oscillators
Ji-Huan He
RESULTS IN PHYSICS (2019)
A modification of homotopy perturbation method for a hyperbolic tangent oscillator arising in nonlinear packaging system
Haiyan Song
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL (2019)
Homotopy perturbation method with an auxiliary parameter for nonlinear oscillators
Dan-Ni Yu et al.
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL (2019)
The simpler, the better: Analytical methods for nonlinear oscillators and fractional oscillators
Ji-Huan He
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL (2019)
THE RESEARCH OF THE THERMAL AND MECHANICAL PROPERTIES OF MATERIALS PRODUCED BY 3D PRINTING METHOD
Adam Gnatowski et al.
THERMAL SCIENCE (2019)
A FRACTAL DERIVATIVE MODEL FOR SNOW'S THERMAL INSULATION PROPERTY
Yan Wang et al.
THERMAL SCIENCE (2019)
SMART ADHESION BY SURFACE TREATMENT Experimental and Theoretical Insights
Chunxia Wang et al.
THERMAL SCIENCE (2019)
ON TWO-SCALE DIMENSION AND ITS APPLICATIONS
Qura Tul Aln et al.
THERMAL SCIENCE (2019)
Homotopy perturbation method with an auxiliary term for the optimal design of a tangent nonlinear packaging system
Wenxuan Kuang et al.
JOURNAL OF LOW FREQUENCY NOISE VIBRATION AND ACTIVE CONTROL (2019)
Fractal calculus and its geometrical explanation
Ji-Huan He
RESULTS IN PHYSICS (2018)
Some asymptotic methods for strongly nonlinear equations
Ji-Huan He
INTERNATIONAL JOURNAL OF MODERN PHYSICS B (2006)
Share Paper
