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1.

The Lymphatic Vascular System: Does Nonuniform Lymphangion Length Limit Flow-Rate?

Bertram, C D.

J Biomech Eng ; 146(9)2024 Sep 01.

Artigo em Inglês | MEDLINE | ID: mdl-38558115

2.

Inhibition of Contraction Strength and Frequency by Wall Shear Stress in a Single-Lymphangion Model.

Bertram, C D; Macaskill, C; Moore, J E.

J Biomech Eng ; 141(11)2019 Nov 01.

Artigo em Inglês | MEDLINE | ID: mdl-31074761

3.

A Poroelastic Fluid/Structure-Interaction Model of Cerebrospinal Fluid Dynamics in the Cord With Syringomyelia and Adjacent Subarachnoid-Space Stenosis.

Bertram, C D; Heil, M.

J Biomech Eng ; 139(1)2017 01 01.

Artigo em Inglês | MEDLINE | ID: mdl-27617710

4.

Modelling the coupling of the M-clock and C-clock in lymphatic muscle cells.

Hancock, E J; Zawieja, S D; Macaskill, C; Davis, M J; Bertram, C D.

Comput Biol Med ; 142: 105189, 2022 03.

Artigo em Inglês | MEDLINE | ID: mdl-34995957

5.

Simulation of a chain of collapsible contracting lymphangions with progressive valve closure.

Bertram, C D; Macaskill, C; Moore, J E.

J Biomech Eng ; 133(1): 011008, 2011 Jan.

Artigo em Inglês | MEDLINE | ID: mdl-21186898

6.

Evaluation by fluid/structure-interaction spinal-cord simulation of the effects of subarachnoid-space stenosis on an adjacent syrinx.

Bertram, C D.

J Biomech Eng ; 132(6): 061009, 2010 Jun.

Artigo em Inglês | MEDLINE | ID: mdl-20887034

7.

Modelling secondary lymphatic valves with a flexible vessel wall: how geometry and material properties combine to provide function.

Bertram, C D.

Biomech Model Mechanobiol ; 19(6): 2081-2098, 2020 Dec.

Artigo em Inglês | MEDLINE | ID: mdl-32303880

8.

Correction to: A computational model of a network of initial lymphatics and pre-collectors with permeable interstitium.

Ikhimwin, B O; Bertram, C D; Jamalian, S; Macaskill, C.

Biomech Model Mechanobiol ; 19(2): 677-679, 2020 04.

Artigo em Inglês | MEDLINE | ID: mdl-32072372

9.

A computational model of a network of initial lymphatics and pre-collectors with permeable interstitium.

Ikhimwin, B O; Bertram, C D; Jamalian, S; Macaskill, C.

Biomech Model Mechanobiol ; 19(2): 661-676, 2020 Apr.

Artigo em Inglês | MEDLINE | ID: mdl-31696326

10.

Fluid flow in distensible vessels.

Bertram, C D.

Clin Exp Pharmacol Physiol ; 36(2): 206-16, 2009 Feb.

Artigo em Inglês | MEDLINE | ID: mdl-18785981

11.

Measurement and analysis of the flow field in a pulsatile ventricularassist device.

Nugent, A H; Bertram, C D.

Proc Inst Mech Eng H ; 222(4): 563-71, 2008 May.

Artigo em Inglês | MEDLINE | ID: mdl-18595365

12.

Contraction of collecting lymphatics: organization of pressure-dependent rate for multiple lymphangions.

Bertram, C D; Macaskill, C; Davis, M J; Moore, J E.

Biomech Model Mechanobiol ; 17(5): 1513-1532, 2018 Oct.

Artigo em Inglês | MEDLINE | ID: mdl-29948540

13.

Valve-related modes of pump failure in collecting lymphatics: numerical and experimental investigation.

Bertram, C D; Macaskill, C; Davis, M J; Moore, J E.

Biomech Model Mechanobiol ; 16(6): 1987-2003, 2017 Dec.

Artigo em Inglês | MEDLINE | ID: mdl-28699120

14.

Pump function curve shape for a model lymphatic vessel.

Bertram, C D; Macaskill, C; Moore, J E.

Med Eng Phys ; 38(7): 656-663, 2016 07.

Artigo em Inglês | MEDLINE | ID: mdl-27185045

15.

Measurement for implantable rotary blood pumps.

Bertram, C D.

Physiol Meas ; 26(4): R99-117, 2005 Aug.

Artigo em Inglês | MEDLINE | ID: mdl-15886429

16.

Blood flow in pulmonary veins: III. Simultaneous measurements of their dimensions, intravascular pressure and flow.

Rajagopalan, B; Bertram, C D; Stallard, T; Lee, G D.

Cardiovasc Res ; 13(12): 684-92, 1979 Dec.

Artigo em Inglês | MEDLINE | ID: mdl-534996

17.

A novel textured surface for blood-contact.

Fujisawa, N; Poole-Warren, L A; Woodard, J C; Bertram, C D; Schindhelm, K.

Biomaterials ; 20(10): 955-62, 1999 May.

Artigo em Inglês | MEDLINE | ID: mdl-10353649

18.

The effects of wall thickness, axial strain and end proximity on the pressure-area relation of collapsible tubes.

Bertram, C D.

J Biomech ; 20(9): 863-76, 1987.

Artigo em Inglês | MEDLINE | ID: mdl-3680312

19.

Unstable equilibrium behaviour in collapsible tubes.

Bertram, C D.

J Biomech ; 19(1): 61-9, 1986.

Artigo em Inglês | MEDLINE | ID: mdl-2936743

20.

A mathematical model of unsteady collapsible tube behaviour.

Bertram, C D; Pedley, T J.

J Biomech ; 15(1): 39-50, 1982.

Artigo em Inglês | MEDLINE | ID: mdl-7061526

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The Lymphatic Vascular System: Does Nonuniform Lymphangion Length Limit Flow-Rate?

Inhibition of Contraction Strength and Frequency by Wall Shear Stress in a Single-Lymphangion Model.

A Poroelastic Fluid/Structure-Interaction Model of Cerebrospinal Fluid Dynamics in the Cord With Syringomyelia and Adjacent Subarachnoid-Space Stenosis.

Modelling the coupling of the M-clock and C-clock in lymphatic muscle cells.

Simulation of a chain of collapsible contracting lymphangions with progressive valve closure.

Evaluation by fluid/structure-interaction spinal-cord simulation of the effects of subarachnoid-space stenosis on an adjacent syrinx.

Modelling secondary lymphatic valves with a flexible vessel wall: how geometry and material properties combine to provide function.

Correction to: A computational model of a network of initial lymphatics and pre-collectors with permeable interstitium.

A computational model of a network of initial lymphatics and pre-collectors with permeable interstitium.

Fluid flow in distensible vessels.

Measurement and analysis of the flow field in a pulsatile ventricularassist device.

Contraction of collecting lymphatics: organization of pressure-dependent rate for multiple lymphangions.

Valve-related modes of pump failure in collecting lymphatics: numerical and experimental investigation.

Pump function curve shape for a model lymphatic vessel.

Measurement for implantable rotary blood pumps.

Blood flow in pulmonary veins: III. Simultaneous measurements of their dimensions, intravascular pressure and flow.

A novel textured surface for blood-contact.

The effects of wall thickness, axial strain and end proximity on the pressure-area relation of collapsible tubes.

Unstable equilibrium behaviour in collapsible tubes.

A mathematical model of unsteady collapsible tube behaviour.