Bernard Rolfe

Prof. Bernard Rolfe

Deakin University
orcid

Research Focus & Metrics

Academic Career Length

34Years (1993-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 September 2021 in Sensors and Actuators A: Physical
Verified
Journal Article
Closed access
AZAli Zolfagharian
Ali Zolfagharian
LDLorena Durran
Lorena Durran
Saleh GharaieSaleh Gharaie
Saleh Gharaie
Bernard RolfeBernard Rolfe
Bernard Rolfe
AKAkif Kaynak
Akif Kaynak
MBMahdi Bodaghi
Mahdi Bodaghi

2 June 2022 in Sustainability
Verified
Journal Article
Open access
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Ali ZolfagharianAli Zolfagharian
Ali Zolfagharian
Mahdi BodaghiMahdi Bodaghi
Mahdi Bodaghi
RHRamin Hamzehei
Ramin Hamzehei
LPLiam Parr
Liam Parr
MFMohammad Fard
Mohammad Fard
Bernard RolfeBernard Rolfe
Bernard Rolfe
Vibration isolation performance at low-frequency ranges before resonance is a vital characteristic that conventional springs cannot exhibit. This paper introduces a novel zero Poisson’s ratio graded cylindrical metamaterial to fulfill two main goals: (1) vibration isolation performance in low-frequency bands prior to resonance and (2) global buckling control of a long cylindrical tube. For this purpose, “soft and stiff” re-entrant unit cells with varying stiffness were developed. The cylindrical metamaterials were then fabricated using a multi-jet fusion HP three-dimensional (3D) printer. The finite element analyses (FEA) and experimental results demonstrate that the simultaneous existence of multi-stiffness unit cells leads to quasi-zero stiffness (QZS) regions in the force-displacement relationship of a cylindrical metamaterial under compression. They possess significant vibration isolation performance at frequency ranges between 10 and 30 Hz. The proposed multi-stiffness re-entrant unit cells also offer global buckling control of long cylindrical tubes (with a length to diameter ratio of 3.7). The simultaneous existence of multi-stiffness re-entrant unit cells provides a feature for designers to adjust and control the deformation patterns and unit cells’ densification throughout cylindrical tubes.

1 October 2015 in International Journal of Mechanical Sciences
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Journal Article
Closed access
AAA. Abvabi
A. Abvabi
Bernard RolfeBernard Rolfe
Bernard Rolfe
PHP.D. Hodgson
P.D. Hodgson
MWM. Weiss
M. Weiss

24 July 2019 in Virtual and Physical Prototyping
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Journal Article
Closed access
Yun-Fei FuYun-Fei Fu
Yun-Fei Fu
Bernard RolfeBernard Rolfe
Bernard Rolfe
LCLouis Ngai Sum Chiu
Louis Ngai Sum Chiu
YWYanan Wang
Yanan Wang
XHXiaodong Huang
Xiaodong Huang
Kazem GhabraieKazem Ghabraie
Kazem Ghabraie
Incorporating additive manufacturing (AM) constraints in topology optimisation can lead to performance optimality while ensuring manufacturability of designs. Numerical techniques have been previously proposed to obtain support-free designs in AM, however, few works have verified the manufacturability of their solutions. Physical verification of manufacturability becomes more critical recalling that the conventional density-based topology optimisation methods will inevitably require post-processing to smooth the boundaries before sending the results to a 3D printer. This paper presents the smooth design of self-supporting topologies using the combination of a new Solid Isotropic Microstructure with Penalisation method (SIMP) developed based on elemental volume fractions and an existing AM filter. Manufacturability of selected simulation results are verified with Fused Deposition Modeling (FDM) technology. It is illustrated that the proposed method is able to generate convergent self-supporting topologies which are printable using FDM.

1 November 2015 in Materials Science and Engineering: A
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Journal Article
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PSPaul M. Souza
Paul M. Souza
HBHossein Beladi
Hossein Beladi
RSRajkumar Singh
Rajkumar Singh
Bernard RolfeBernard Rolfe
Bernard Rolfe
PHPeter D. Hodgson
Peter D. Hodgson

1 April 1993 in Nature
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Journal Article
Closed access
MSM. V. Srinivasan
M. V. Srinivasan
SZS. W. Zhang
S. W. Zhang
Bernard RolfeBernard Rolfe
Bernard Rolfe