B. J. Noye

470 total citations
27 papers, 360 citations indexed

About

B. J. Noye is a scholar working on Numerical Analysis, Computational Mechanics and Electrical and Electronic Engineering. According to data from OpenAlex, B. J. Noye has authored 27 papers receiving a total of 360 indexed citations (citations by other indexed papers that have themselves been cited), including 16 papers in Numerical Analysis, 11 papers in Computational Mechanics and 5 papers in Electrical and Electronic Engineering. Recurrent topics in B. J. Noye's work include Differential Equations and Numerical Methods (13 papers), Numerical methods for differential equations (11 papers) and Computational Fluid Dynamics and Aerodynamics (8 papers). B. J. Noye is often cited by papers focused on Differential Equations and Numerical Methods (13 papers), Numerical methods for differential equations (11 papers) and Computational Fluid Dynamics and Aerodynamics (8 papers). B. J. Noye collaborates with scholars based in Australia and Iran. B. J. Noye's co-authors include Huan Tan, Mehdi Dehghan, E. O. Tuck, W. L. Hogarth, J.‐Y. Parlange, J. Mazumdar, Ian Craig, John A. T. Bye, J. R. M. Radok and Geoff Tansley and has published in prestigious journals such as Nature, Journal of Fluid Mechanics and International Journal for Numerical Methods in Engineering.

In The Last Decade

B. J. Noye

25 papers receiving 340 citations

Peers — A (Enhanced Table)

Peers by citation overlap · career bar shows stage (early→late) cites · hero ref

Name	h						Papers	Cites
B. J. Noye Australia	11	212	181	57	47	42	27	360
Tongke Wang China	11	129 0.6×	197 1.1×	74 1.3×	59 1.3×	27 0.6×	47	368
Alexandre Caboussat United States	12	200 0.9×	47 0.3×	38 0.7×	33 0.7×	13 0.3×	51	419
William G. Szymczak United States	7	262 1.2×	58 0.3×	32 0.6×	42 0.9×	15 0.4×	31	359
Marco Túllio Vilhena Brazil	8	62 0.3×	32 0.2×	32 0.6×	9 0.2×	12 0.3×	50	257
Patrick Rasetarinera United States	6	357 1.7×	84 0.5×	19 0.3×	42 0.9×	73 1.7×	10	432
Marco Túllio Menna Barreto de Vilhena Brazil	10	59 0.3×	24 0.1×	18 0.3×	19 0.4×	6 0.1×	39	313
Iryna Rybak Germany	11	251 1.2×	29 0.2×	14 0.2×	82 1.7×	20 0.5×	24	427
Sudipta De India	13	490 2.3×	32 0.2×	71 1.2×	10 0.2×	18 0.4×	25	556
G. T. Eigestad Norway	14	576 2.7×	99 0.5×	11 0.2×	125 2.7×	72 1.7×	23	948
S. N. Aristov Russia	16	485 2.3×	40 0.2×	43 0.8×	29 0.6×	2 0.0×	43	597

Countries citing papers authored by B. J. Noye

Since Specialization

Citations

This map shows the geographic impact of B. J. Noye's research. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by B. J. Noye with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites B. J. Noye more than expected).

Fields of papers citing papers by B. J. Noye

Since Specialization

Physical SciencesHealth SciencesLife SciencesSocial Sciences

This network shows the impact of papers produced by B. J. Noye. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the papers produced by B. J. Noye. The network helps show where B. J. Noye may publish in the future.

Co-authorship network of co-authors of B. J. Noye

This figure shows the co-authorship network connecting the top 25 collaborators of B. J. Noye. A scholar is included among the top collaborators of B. J. Noye based on the total number of citations received by their joint publications. Widths of edges represent the number of papers authors have co-authored together. Node borders signify the number of papers an author published with B. J. Noye. B. J. Noye is excluded from the visualization to improve readability, since they are connected to all nodes in the network.

All Works

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20 of 20 papers shown

Noye, B. J., et al.. (2004). Finite difference solution to the Poisson equation at an intersection of interfaces. ANZIAM Journal. 45. 632–632.

Noye, B. J.. (2000). Explicit finite difference methods for variable velocity advection in the presence of a source. Computers & Fluids. 29(4). 385–399. 3 indexed citations

Noye, B. J. & Mehdi Dehghan. (1999). New explicit finite difference schemes for two-dimensional diffusion subject to specification of mass. Numerical Methods for Partial Differential Equations. 15(4). 521–534. 22 indexed citations

Noye, B. J. & Mehdi Dehghan. (1994). A time‐splitting finite difference method for two‐dimensional diffusion with an integral condition. Communications in Numerical Methods in Engineering. 10(8). 649–660. 3 indexed citations

Noye, B. J., et al.. (1994). Explicit finite difference methods for two-dimensional diffusion with a non-local boundary condition. International Journal of Engineering Science. 32(11). 1829–1834. 14 indexed citations

Noye, B. J., et al.. (1994). New lod and adi methods for the two-dimensional diffusion equation. International Journal of Computer Mathematics. 51(3-4). 215–228. 10 indexed citations

Noye, B. J., et al.. (1993). Implicit two-level finite-difference methods for the two-dimensional diffusion equation. International Journal of Computer Mathematics. 48(3-4). 219–227. 10 indexed citations

Noye, B. J., et al.. (1992). Explictt two-level finite-difference methods for the two-dimensional diffusion equation. International Journal of Computer Mathematics. 42(3-4). 223–236. 24 indexed citations

Noye, B. J.. (1991). A compact unconditionally stable finite‐difference method for transient one‐dimensional advection‐diffusion. Communications in Applied Numerical Methods. 7(7). 501–512. 10 indexed citations

10.

Noye, B. J.. (1991). Some three-level finite difference methods for simulating advection in fluids. Computers & Fluids. 19(1). 119–140. 5 indexed citations

11.

Hogarth, W. L., et al.. (1990). A comparative study of finite difference methods for solving the one-dimensional transport equation with an initial-boundary value discontinuity. Computers & Mathematics with Applications. 20(11). 67–82. 10 indexed citations

12.

Noye, B. J.. (1990). A new third‐order finite‐difference method for transient one‐dimensional advection—diffusion. Communications in Applied Numerical Methods. 6(4). 279–288. 25 indexed citations

13.

Tansley, Geoff, et al.. (1989). Assessment of haemolytic and thromboembolic potentials--from CFD studies of Starr-Edwards cardiac valve prostheses.. PubMed. 12(3). 121–7.

14.

Noye, B. J.. (1989). Five‐point FTCS finite‐difference methods for heat conduction. Communications in Applied Numerical Methods. 5(5). 337–345. 1 indexed citations

15.

Noye, B. J. & Huan Tan. (1989). Finite difference methods for solving the two‐dimensional advection–diffusion equation. International Journal for Numerical Methods in Fluids. 9(1). 75–98. 93 indexed citations

16.

Mazumdar, J., et al.. (1987). Numerical study of turbulent blood flow through a caged-ball prosthetic heart valve using a boundary-fitted co-ordinate system. Medical & Biological Engineering & Computing. 25(2). 173–180. 6 indexed citations

17.

Noye, B. J., et al.. (1986). An accurate explicit finite diference technique for solving the one‐dimensional wave equation. Communications in Applied Numerical Methods. 2(6). 557–561. 4 indexed citations

18.

Bye, John A. T., et al.. (1975). A monthly analysis of the global wind stress and the ocean transports predicted from a numerical model. Quarterly Journal of the Royal Meteorological Society. 101(430). 749–762. 4 indexed citations

19.

Noye, B. J., et al.. (1972). Transmission of water waves through small apertures. Journal of Fluid Mechanics. 55(1). 149–161. 24 indexed citations

20.

Noye, B. J. & J. R. M. Radok. (1966). Southern Storm Centres and Ocean Wave Spectra. Nature. 211(5046). 287–288. 1 indexed citations

Rankless uses publication and citation data sourced from OpenAlex, an open and comprehensive bibliographic database. While OpenAlex provides broad and valuable coverage of the global research landscape, it—like all bibliographic datasets—has inherent limitations. These include incomplete records, variations in author disambiguation, differences in journal indexing, and delays in data updates. As a result, some metrics and network relationships displayed in Rankless may not fully capture the entirety of a scholar's output or impact.

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