A Non-Linear Dynamic Model of Ionic Polymer-Metal Composite (IPMC) Cantilever Actuator Article Swipe
Dillip Kumar Biswal
,
Dibakar Bandopadhya
,
Santosha K. Dwivedy
·
YOU?
·
· 2019
· Open Access
·
· DOI: https://doi.org/10.15282/ijame.16.1.2019.17.0479
YOU?
·
· 2019
· Open Access
·
· DOI: https://doi.org/10.15282/ijame.16.1.2019.17.0479
This work presents development of an effective non-linear mathematical model for dynamic analysis of Ionic polymer-metal composites (IPMCs) cantilever actuators undergoing large bending deformations under AC excitation voltages. As the IPMC actuator experiences dehydration (solvent loss) in open environment, a model has been proposed to calculate the solvent loss due to applied electric potential following Cobb-Douglas production method. D’Alembert’s principle has been used for the derivation of the governing equation of motion of the system. Generalized Galerkin’s method has been followed to reduce the governing equation to the second-order temporal differential equation of motion. Method of multiple scales has been used to solve the non-linear equation of motion of the system and dehydration effect on the vibration response has been demonstrated numerically.
Related Topics
Concepts
Actuator
Galerkin method
Cantilever
Equations of motion
Materials science
Work (physics)
Partial differential equation
Vibration
Bending
Composite number
Mechanics
Control theory (sociology)
Composite material
Mathematical analysis
Finite element method
Classical mechanics
Physics
Mathematics
Acoustics
Computer science
Thermodynamics
Artificial intelligence
Control (management)
Metadata
- Type
- article
- Language
- en
- Landing Page
- https://doi.org/10.15282/ijame.16.1.2019.17.0479
- OA Status
- diamond
- Cited By
- 7
- References
- 18
- Related Works
- 10
- OpenAlex ID
- https://openalex.org/W2942745033
All OpenAlex metadata
Raw OpenAlex JSON
- OpenAlex ID
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https://openalex.org/W2942745033Canonical identifier for this work in OpenAlex
- DOI
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https://doi.org/10.15282/ijame.16.1.2019.17.0479Digital Object Identifier
- Title
-
A Non-Linear Dynamic Model of Ionic Polymer-Metal Composite (IPMC) Cantilever ActuatorWork title
- Type
-
articleOpenAlex work type
- Language
-
enPrimary language
- Publication year
-
2019Year of publication
- Publication date
-
2019-03-18Full publication date if available
- Authors
-
Dillip Kumar Biswal, Dibakar Bandopadhya, Santosha K. DwivedyList of authors in order
- Landing page
-
https://doi.org/10.15282/ijame.16.1.2019.17.0479Publisher landing page
- Open access
-
YesWhether a free full text is available
- OA status
-
diamondOpen access status per OpenAlex
- OA URL
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https://doi.org/10.15282/ijame.16.1.2019.17.0479Direct OA link when available
- Concepts
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Actuator, Galerkin method, Cantilever, Equations of motion, Materials science, Work (physics), Partial differential equation, Vibration, Bending, Composite number, Mechanics, Control theory (sociology), Composite material, Mathematical analysis, Finite element method, Classical mechanics, Physics, Mathematics, Acoustics, Computer science, Thermodynamics, Artificial intelligence, Control (management)Top concepts (fields/topics) attached by OpenAlex
- Cited by
-
7Total citation count in OpenAlex
- Citations by year (recent)
-
2025: 1, 2024: 1, 2023: 1, 2022: 3, 2020: 1Per-year citation counts (last 5 years)
- References (count)
-
18Number of works referenced by this work
- Related works (count)
-
10Other works algorithmically related by OpenAlex
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| abstract_inverted_index.the | 29, 46, 64, 67, 73, 83, 87, 103, 109, 115 |
| abstract_inverted_index.IPMC | 30 |
| abstract_inverted_index.This | 0 |
| abstract_inverted_index.been | 42, 61, 79, 99, 119 |
| abstract_inverted_index.loss | 48 |
| abstract_inverted_index.open | 37 |
| abstract_inverted_index.used | 62, 100 |
| abstract_inverted_index.work | 1 |
| abstract_inverted_index.Ionic | 14 |
| abstract_inverted_index.large | 21 |
| abstract_inverted_index.loss) | 35 |
| abstract_inverted_index.model | 9, 40 |
| abstract_inverted_index.solve | 102 |
| abstract_inverted_index.under | 24 |
| abstract_inverted_index.Method | 94 |
| abstract_inverted_index.effect | 113 |
| abstract_inverted_index.method | 77 |
| abstract_inverted_index.motion | 71, 107 |
| abstract_inverted_index.reduce | 82 |
| abstract_inverted_index.scales | 97 |
| abstract_inverted_index.system | 110 |
| abstract_inverted_index.(IPMCs) | 17 |
| abstract_inverted_index.applied | 51 |
| abstract_inverted_index.bending | 22 |
| abstract_inverted_index.dynamic | 11 |
| abstract_inverted_index.method. | 57 |
| abstract_inverted_index.motion. | 93 |
| abstract_inverted_index.solvent | 47 |
| abstract_inverted_index.system. | 74 |
| abstract_inverted_index.(solvent | 34 |
| abstract_inverted_index.actuator | 31 |
| abstract_inverted_index.analysis | 12 |
| abstract_inverted_index.electric | 52 |
| abstract_inverted_index.equation | 69, 85, 91, 105 |
| abstract_inverted_index.followed | 80 |
| abstract_inverted_index.multiple | 96 |
| abstract_inverted_index.presents | 2 |
| abstract_inverted_index.proposed | 43 |
| abstract_inverted_index.response | 117 |
| abstract_inverted_index.temporal | 89 |
| abstract_inverted_index.actuators | 19 |
| abstract_inverted_index.calculate | 45 |
| abstract_inverted_index.effective | 6 |
| abstract_inverted_index.following | 54 |
| abstract_inverted_index.governing | 68, 84 |
| abstract_inverted_index.potential | 53 |
| abstract_inverted_index.principle | 59 |
| abstract_inverted_index.vibration | 116 |
| abstract_inverted_index.voltages. | 27 |
| abstract_inverted_index.cantilever | 18 |
| abstract_inverted_index.composites | 16 |
| abstract_inverted_index.derivation | 65 |
| abstract_inverted_index.excitation | 26 |
| abstract_inverted_index.non-linear | 7, 104 |
| abstract_inverted_index.production | 56 |
| abstract_inverted_index.undergoing | 20 |
| abstract_inverted_index.Generalized | 75 |
| abstract_inverted_index.dehydration | 33, 112 |
| abstract_inverted_index.development | 3 |
| abstract_inverted_index.experiences | 32 |
| abstract_inverted_index.Cobb-Douglas | 55 |
| abstract_inverted_index.Galerkin’s | 76 |
| abstract_inverted_index.deformations | 23 |
| abstract_inverted_index.demonstrated | 120 |
| abstract_inverted_index.differential | 90 |
| abstract_inverted_index.environment, | 38 |
| abstract_inverted_index.mathematical | 8 |
| abstract_inverted_index.numerically. | 121 |
| abstract_inverted_index.second-order | 88 |
| abstract_inverted_index.polymer-metal | 15 |
| abstract_inverted_index.D’Alembert’s | 58 |
| cited_by_percentile_year.max | 97 |
| cited_by_percentile_year.min | 89 |
| countries_distinct_count | 0 |
| institutions_distinct_count | 3 |
| citation_normalized_percentile.value | 0.58404626 |
| citation_normalized_percentile.is_in_top_1_percent | False |
| citation_normalized_percentile.is_in_top_10_percent | False |