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🔍 "BERT"

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SA
Sara Ahmed
· MIT
Mar 2, 2026
Announcement
Deep Learning Research Update: BERT Fine-tuning for Scientific Text

Sharing our latest results on fine-tuning BERT-base for scientific literature classification. We achieved 94.2% accuracy on the SciPaper benchmark, improving over the baseline by 6.8%. Key findings:

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📚 From Affiliated Journals
📚 Journal Paper 📊 3 citations Sep 1993
MICROBIAL GROWTH PATTERNS: FRACTAL AND KINETIC CHARACTERISTICS OF PATTERNS GENERATED BY A COMPUTER MODEL TO SIMULATE FUNGAL GROWTH
MO
MARTIN OBERT

This investigation is concerned with the description of patterns that are generated by a computer model that mimics fungal colonies. The computer model is based on parameters that can be related to b

DOI 10.1142/s0218348x93000381 Vol. 01 Issue 03
📚 Journal Paper 📊 8 citations Mar 1994
FRACTAL ANALYSIS OF ARTISTIC IMAGES: FROM CUBISM TO FRACTALISM
LN
LB
RS
LAJOS NYIKOS, LÁSZLÓ BALÁZS, ROBERT SCHILLER

Black-and-white graphic images of great artists: Durer, Rembrandt, Picasso and Munch were analyzed in terms of fractal geometry. The pictures were digitized and the spatial distributions of the resul

DOI 10.1142/s0218348x94000144 Vol. 02 Issue 01
📚 Journal Paper 📊 2 citations Dec 1993
SURFACTANT-MEDIATED SURFACE GROWTH: NONEQUILIBRIUM THEORY
AB
ALBERT-LÁSZLÓ BARABÁSI

A number of recent experiments have shown that surfactants can modify the growth mode of an epitaxial film, suppressing islanding and promoting layer-by-layer growth. Here a set of coupled equations

DOI 10.1142/s0218348x93000873 Vol. 01 Issue 04
📚 Journal Paper 📊 5 citations Dec 1993
NONLINEAR STOCHASTIC DIFFERENTIAL EQUATIONS AND SELF-ORGANIZED CRITICALITY
AD
ALBERT DIAZ-GUILERA

Several nonlinear stochastic differential equations have been proposed in connection with self-organized critical phenomena. Due to the threshold condition involved in its dynamic evolution, an infin

DOI 10.1142/s0218348x93001039 Vol. 01 Issue 04
📚 Journal Paper 📊 1 citations Dec 1993
STATISTICAL BEHAVIOR OF CHARACTERISTIC LENGTHS OF VIBRATIONS ON TWO-DIMENSIONAL RANDOM FRACTALS
AP
GR
ALBERTO PETRI, GIANCARLO RUOCCO

We analyze the behavior of some characteristic lengths of the normal modes of square percolating lattices at threshold. Generalized inverse participation ratios are taken as estimates of the localiza

DOI 10.1142/s0218348x93001143 Vol. 01 Issue 04
📚 Journal Paper 📊 9 citations Sep 1993
NUMERICAL ESTIMATES OF THE FRACTAL DIMENSION <i>D</i> AND THE LACUNARITY <i>L</i> BY THE MASS RADIUS RELATION
MO
MARTIN OBERT

The mass radius relation (mrr) allows the estimation of a local fractal dimension Dl, which depends on a chosen site l of a set, taken as center position for the mrr. We find an unexpected wide range

DOI 10.1142/s0218348x93000745 Vol. 01 Issue 03
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