Julian A. Norato

Civil and Structural Engineering · 2004–2018

A researcher in the Science corpus: 7 papers; trusts 19 researchers and is trusted by 38 researchers here, as inferred from the citation graph.

Subfields

• Civil and Structural Engineering — 70 citations into it; #299 of 6,160 by trust here, #568 by citations
• Mechanics of Materials — 42 citations into it; #1,835 of 6,291 by trust here, #2,279 by citations
• Computational Theory and Mathematics — 40 citations into it; #3,930 of 12,182 by trust here, #2,104 by citations
• Computational Mechanics — 15 citations into it; #3,655 of 10,001 by trust here, #3,908 by citations
• Statistics and Probability — 14 citations into it; #12,843 of 12,932 by trust here, #5,857 by citations
• Computer Graphics and Computer-Aided Design — 6 citations into it
• Control and Systems Engineering — 6 citations into it; #2,857 of 8,257 by trust here, #1,190 by citations

Whom Julian A. Norato trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

1. Grégoire Allaire
2. Michael Y. Wang
3. Ted Belytschko
4. François Jouve
5. T. Bruns
6. Ole Sigmund
7. Blaise Bourdin
8. Xiaoming Wang
9. Anca-Maria Toader
10. Martin P. Bendsøe

Who trusts Julian A. Norato overall

1. Zhen Luo
2. Krishnan Suresh
3. Ole Sigmund
4. G. Rozvany
5. Joshua D. Deaton
6. Liyong Tong
7. Xiaoping Qian
8. Peng Wei
9. Michael Y. Wang
10. Kurt Maute

Papers from Julian A. Norato's perspective

Ordered by how strongly the researchers Julian A. Norato trusts endorse each paper. Same corpus, a different order for every researcher.

1. A level set method for structural topology optimization
2. Structural optimization using topological and shape sensitivity via a level set method
3. Topology optimization of continuum structures with material failure constraints
4. A level-set method for shape optimization
5. Topology optimization for minimum stress design with the homogenization method
6. Minimum stress optimal design with the level set method.
7. On an alternative approach to stress constraints relaxation in topology optimization
8. A mixed FEM approach to stress‐constrained topology optimization
9. Topology optimization with implicit functions and regularization
10. Sequential integer programming methods for stress constrained topology optimization

Their papers

• A topological derivative method for topology optimization (2007) — 152 citations
• Component and system reliability-based topology optimization using a single-loop method (2010) — 128 citations
• A geometry projection method for continuum-based topology optimization with discrete elements (2015) — 315 citations
• Stress-based topology optimization with discrete geometric components (2017) — 83 citations
• Stress-based shape and topology optimization with the level set method (2018) — 209 citations
• Stress-based topology optimization for continua (2010) — 873 citations
• A geometry projection method for shape optimization (2004) — 146 citations