M3s (B. Hatzikirou) (@m3sbiomath) 's Twitter Profile
M3s (B. Hatzikirou)

@m3sbiomath

Associate professor in mathematical biology @KhalifaUni ° Group leader @tu_dresden/RT is not endorsement

ID: 3084177425

linkhttp://www.hatzikirou.gr calendar_today10-03-2015 15:12:05

636 Tweet

422 Followers

511 Following

Pejman Shojaee (@pejmanshojam31) 's Twitter Profile Photo

Excited to share my latest research on predicting glioma recurrence! Using an in-silico model, we found that macrophage density at the tumor edge improves prediction accuracy. Localized biopsies provide vital insights, enhancing post-resection prognosis. #Glioblastoma

Pejman Shojaee (@pejmanshojam31) 's Twitter Profile Photo

Attended to the first session „mechanistic learning in mathematical oncology“ organised by Alvaro Köhn-Luque. Babis M3s (B. Hatzikirou) gave his talk on making clinical predictions without understanding everything. ECMTB 2024 #Toledo #math_onco

Attended to the first session „mechanistic learning in mathematical oncology“ organised by <a href="/AlvaroKohn/">Alvaro Köhn-Luque</a>.
Babis <a href="/M3sBiomath/">M3s (B. Hatzikirou)</a> gave his talk on making clinical predictions without understanding everything. 
<a href="/ecmtb2024/">ECMTB 2024</a> #Toledo #math_onco
Pejman Shojaee (@pejmanshojam31) 's Twitter Profile Photo

Had a fantastic time at the final conference of my PhD journey in Toledo. Grateful to the organizers of ECMTB 2024 for their excellent preparations and to all the inspiring people I met and the enriching talks I attended. #mathbio #mathematical_biology

Had a fantastic time at the final conference of my PhD journey in Toledo. Grateful to the organizers of <a href="/ecmtb2024/">ECMTB 2024</a> for their excellent preparations and to all the inspiring people I met and the enriching talks I attended.
#mathbio
#mathematical_biology
Simon Syga (@sisyga91) 's Twitter Profile Photo

Thrilled to see our latest research featured in the MathOnco blog! Thanks for the chance to share our work with such a wide audience! For those interested, you can check out the full paper here: doi.org/10.1371/journa…

Fabian Theis (@fabian_theis) 's Twitter Profile Photo

1/🚀 Excited to share RegVelo, our new computational model combining RNA velocity with gene regulatory network (GRN) dynamics to model cellular changes and predict in silico perturbations. Here's how it works and why it matters! 🧵👇 biorxiv.org/content/10.110…

1/🚀 Excited to share RegVelo, our new computational model combining RNA velocity with gene regulatory network (GRN) dynamics to model cellular changes and predict in silico perturbations. Here's how it works and why it matters! 🧵👇
biorxiv.org/content/10.110…
Kosmas Marinakis (@kos_marinakis) 's Twitter Profile Photo

Επειδή έχουν ακουστεί ονόματα σταθμών και δημοσιογράφων που καμία σχέση δεν έχουν με την υπόθεση, να ξεκαθαρίσω πως το βίντεο του Greekonomics για την Διαπλοκή έριξαν με ΝΟΜΙΚΕΣ διαδικασίες και απειλές ο ΣΚΑΙ και ο κ. Πορτοσάλτε.

Guillermo Lorenzo (@guillelorenzogz) 's Twitter Profile Photo

📢📜 New #mathonco preprint out ! Mathematical models can forecast tumor growth and treatment response, but robust strategies are needed for their validation. We review the state of the art for this task, and outline existing challenges for future work. arxiv.org/abs/2502.19333

Jun Kim (@jun_kiim) 's Twitter Profile Photo

Just out in Science (2025)—a landmark study by Christina Jackson, MD et al. identifies a previously uncharacterized immune cell population in human glioblastoma (GBM), termed early myeloid-derived suppressor cells (E-MDSCs) (Michael Lim, MD , Chetan Bettegowda , Hongkai Ji , Drew Pardoll ). These

Just out in Science (2025)—a landmark study by <a href="/Dr_CJackson/">Christina Jackson, MD</a> et al. identifies a previously uncharacterized immune cell population in human glioblastoma (GBM), termed early myeloid-derived suppressor cells (E-MDSCs) (<a href="/MichaelLimMD/">Michael Lim, MD</a> , <a href="/BettegowdaMDPHD/">Chetan Bettegowda</a> , <a href="/jihk99/">Hongkai Ji</a> , <a href="/dpardol1/">Drew Pardoll</a> ).

These
Keenan Crane (@keenanisalive) 's Twitter Profile Photo

Here's a nice "proof without words": The sum of the squares of several positive values can never be bigger than the square of their sum. This picture helps make sense of how ℓ₁ and ℓ₂ norms regularize and sparsify solutions (resp.). [1/n]