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"></div><div style="font-family: arial, helvetica, sans-serif; font-size: 12pt; color: #000000;" data-mce-style="font-family: arial, helvetica, sans-serif; font-size: 12pt; color: #000000;"><div id="zimbraEditorContainer" style="font-family: arial, helvetica, sans-serif; font-size: 12pt; color: #000000;" class="1" data-mce-style="font-family: arial, helvetica, sans-serif; font-size: 12pt; color: #000000;"><div><div style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;"><b><span lang="EN-GB" style="font-family: 'Century Gothic',sans-serif; color: #5f5f5f;" data-mce-style="font-family: 'Century Gothic',sans-serif; color: #5f5f5f;">Institut za fiziku, Bijenička cesta 46,</span></b><br></div><div style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;"><p style="text-align: center; margin: 0px;" align="center" data-mce-style="text-align: center; margin: 0px;"><b><span lang="EN-GB" style="font-family: 'Century Gothic',sans-serif; color: #5f5f5f;" data-mce-style="font-family: 'Century Gothic',sans-serif; color: #5f5f5f;">predavaonica u zgradi Mladen Paić</span></b></p><strong><b><span lang="EN-GB" style="font-size: 14pt; font-family: 'Century Gothic',sans-serif; color: #993300;" data-mce-style="font-size: 14pt; font-family: 'Century Gothic',sans-serif; color: #993300;">srijeda, 5. lipnja 2019., u 15:00 sati</span></b><br></strong></div><div style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;"><strong></strong> </div><div style="text-align: center;" data-mce-style="text-align: center;"><span style="color: #55913c; font-family: 'Times New Roman', serif;" data-mce-style="color: #55913c; font-family: 'Times New Roman', serif;"><span style="font-size: 21.3333px;" data-mce-style="font-size: 21.3333px;"><b>Electronic transport in topological semimetals </b></span></span></div><div style="text-align: center;" data-mce-style="text-align: center;"><br></div><div style="color: #000000; font-family: arial, helvetica, sans-serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: arial, helvetica, sans-serif; font-size: 12pt; text-align: center;"><strong style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt;"><span lang="EN-GB" style="font-size: 14pt; font-family: 'Century Gothic',sans-serif;" data-mce-style="font-size: 14pt; font-family: 'Century Gothic',sans-serif;">Prof. Dariusz Kaczorowski</span></strong></div><div style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;"><b></b> </div><div style="text-align: center;" data-mce-style="text-align: center;"><span style="font-family: 'Century Gothic', sans-serif;" data-mce-style="font-family: 'Century Gothic', sans-serif;"><span style="font-size: 14.6667px;" data-mce-style="font-size: 14.6667px;"><b>Institute of Low Temperature and Structure Research, Polish Academy of Sciences, Wrocław, Poland</b></span></span></div><div style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;" data-mce-style="color: #000000; font-family: 'times new roman', 'new york', times, serif; font-size: 12pt; text-align: center;"><span style="font-size: small; font-family: Arial;" data-mce-style="font-size: small; font-family: Arial;"></span> </div><p style="margin: 15px; text-align: justify;" data-mce-style="margin: 15px; text-align: justify;">Initiated by the discovery of topological insulators, topologically non-trivial matter, especially topological semimetals (TSM), has emerged as a new frontier in the field of quantum materials. The presence of nearly massless quasiparticles near chemical potential gives rise to unique transport properties of TSMs, like ultra-high charge carrier mobility, huge magnetoresistance or/and chiral magnetic anomaly. The intriguing physical phenomena found in TSMs not only provide excellent tests for fundamental theories, but also promise a wide range of possible applications in low-power spintronics, optoelectronics, quantum computing and green energy harvesting.</p><p style="margin: 15px; text-align: justify;" data-mce-style="margin: 15px; text-align: justify;">Here, we first recall some basic concepts in the field of TSMs, and then present a few examples of our own accomplishments in that blooming research area. In particular, we briefly account for our comprehensive experimental studies on the anomalous electronic transport in various topological materials, supplemented by our observations of Dirac/Weyl states by means of angle-resolved photoemission spectroscopy.</p><div><strong>Acknowledgment:</strong> Part this research was supported by the National Science Centre (Poland) under MAESTRO grant no. 2015/18/A/ST3/00057.</div><p style="margin: 15px; text-align: justify;" data-mce-style="margin: 15px; text-align: justify;"><br></p></div><div style="color: #000000; font-family: arial, helvetica, sans-serif; font-size: 12pt; text-align: left;" data-mce-style="color: #000000; font-family: arial, helvetica, sans-serif; font-size: 12pt; text-align: left;"><b><span lang="EN-GB" style="font-size: 12pt; font-family: 'Century Gothic',sans-serif;" data-mce-style="font-size: 12pt; font-family: 'Century Gothic',sans-serif;"><b><span lang="EN-GB" style="font-size: 11pt; font-family: 'Century Gothic',sans-serif;" data-mce-style="font-size: 11pt; font-family: 'Century Gothic',sans-serif;"> </span></b></span></b><b><span lang="EN-GB" style="font-size: 12pt; font-family: 'Century Gothic',sans-serif;" data-mce-style="font-size: 12pt; font-family: 'Century Gothic',sans-serif;"><b><span lang="EN-GB" style="font-size: 11pt; font-family: 'Century Gothic',sans-serif;" data-mce-style="font-size: 11pt; font-family: 'Century Gothic',sans-serif;">Voditelji seminara IF-a: <a href="mailto:hrvoje@ifs.hr" target="_blank" data-mce-href="mailto:hrvoje@ifs.hr">Hrvoje Skenderović</a> i <a href="mailto:damirs@ifs.hr" target="_blank" data-mce-href="mailto:damirs@ifs.hr">Damir Starešinić<br></a></span></b></span></b></div></div></div><div><br></div></body></html>