BAR-ILAN INSTITUTE OF NANOTECHNOLOGY & ADVANCED MATERIALS | 2019 ANNUAL REPORT

70 targets: Malignant rhabdoid tumor as an example”, Stem cell reports 11 (3), 795- 810, 2018 . • I Kanter, P Dalerba, T Kalisky, “A cluster robustness score for identifying cell subpopulations in single cell gene expression datasets from heterogeneous tissues and tumors”, Bioinformatics, 2018 . • S Cai, T Kalisky, P Dalerba, M Clarke, “Bcl11b maintains the long-term mammary stem cell and is crucial for drug resistance in breast cancer”, Molecular Cancer Research 16 (8), 23-23, 2018 . • S Cai, T Kalisky, P Dalerba, M Clarke, “Characterizing the role of the nuclear coactivator AIB1 in triple-negative breast cancer” Molecular Cancer Research 16 (8), 42-43, 2018 . • A Trink, I Kanter, N Pode-Shakked, A Urbach, B Dekel, T Kalisky, “Geometry of Gene Expression Space of Wilms’ Tumors from Human Patients”, Neoplasia 20 (8), 871-881, 2018 . Prof. Gal Kaminka Department of Computer Science Member of BINA, Nano-Medicine Center & Nano-Robotics Center Research Areas • Teams of Robots • Agents and People • Data Mining and Learning • Multi-Agent Systems • Artificial intelligence (AI( Abstract Artificial intelligence and multi-robot systems Computational mechanisms that underly intelligent social behavior, artificial and natural. Such mechanisms include the ability to understand what others are doing and intend to do, and to generate appropriate cooperative, coordinated behavior. This research emphasizes both theory and experiments with robots to Prof. Lev Khaykovich Department of Physics Member of BINA, Nano-Photonics Center Research Areas • Laser cooling and trapping of atoms • Bose-Einstein condensation in dilute atomic gases; Fermi degenerate gas • Few-body physics; universal weakly bound states • Nonlinear matter-wave optics; matter- wave solitons • External cavity semiconductor lasers synthesize social intelligence in the lab, and in real-world applications including applications in molecular nano-scale robots Publications 2018 and 2019 • L Alon, N Agmon, GA Kaminka, “Taking Turns in Complete Coverage for Multiple Robots”, Distributed Autonomous Robotic Systems, 401-412, 2019 . • GA Kaminka, N Fridman, “Simulating Urban Pedestrian Crowds of Different Cultures”, ACM Transactions on Intelligent Systems and Technology (TIST) 9 (3), 27, 2018 . • M Vered, RF Pereira, MC Magnaguagno, GA Kaminka, F Meneguzzi, “Towards Online Goal Recognition Combining Goal Mirroring and Landmarks”, AAMAS, 2112-2114, 2018 . • L Giuggioli, I Arye, AH Robles, GA Kaminka, “From Ants to Birds: A Novel Bio-Inspired Approach to Online Area Coverage”, Distributed Autonomous Robotic Systems, 31-43, 2018 . • Y Douchan, GA Kaminka, “The Effectiveness Index Intrinsic Reward for Coordinating Service Robots”, Distributed Autonomous Robotic Systems, 299-311, 2018 . • GA Kaminka, I Lupu, N Agmon, “Construction of Optimal Control Graphs in Multi-robot Systems”, Distributed Autonomous Robotic Systems, 163-175, 2018 . Abstract Universal few-body physics at low temperatures Few-body physics is universal when inter-particle interactions are insensitive to the microscopic details of the short- range interaction potentials and can be characterized by only one or few universal parameters. In the limit of zero collision energy the two-body interactions are determined by a single parameter, the s-wave scattering length a. Universality requires a to greatly exceed the two-body potential range. This can be achieved by a resonant enhancement of a, yielding the appearance of the peculiar quantum states known as quantum halos whose wavefunction acquires long-range properties and gives rise to loosely bound states of size ~ a. In the case of three interacting bosons, universality means that the three-body observables show log-periodic behavior that depends only on the scattering length a and on a three-body parameter which serve as boundary conditions for the short-range physics. Such a behavior is associated with so called Efimov physics. In a series of theoretical papers Vitaly Efimov predicted and characterized an infinite set of weakly bound triatomic states (Efimov trimers) whose binding energies (in the limit of infinite a) are related in powers of the famous universal scaling factor ~ 1/515. Publications 2018 and 2019 • Y Yudkin, R Elbaz, P Giannakeas, CH Greene, L Khaykovich, “Coherent Superposition of Feshbach Dimers and Efimov Trimers”, Physical review letters 122 (20), 200402, 2019 . • P Giannakeas, L Khaykovich, JM Rost, CH Greene, “Nonadiabatic Molecular Association in Thermal Gases Driven by Radio-Frequency Pulses”, Physical review letters 123 (4), 043204, 2019 . • F Hamodi, L Khaykovich, “Extracting atoms one by one from a small matter- wave soliton”, Journal of Physics B: Atomic, Molecular and Optical Physics, in press, 2019 . • Yudkin and L. Khaykovich, “Laser cooling at resonance,” Phys. Rev. A, vol. 97, no. 5, p. 53403, May 2018 .