Το Πρόγραμμα Μεταπτυχιακών Σπουδών MBA, συμπληρώνει φέτος 32 χρόνια πρωτοποριακής εκπαίδευσης στην οργάνωση και διοίκηση επιχειρήσεων και υποστηρίζεται από τα τμήματα Οργάνωσης και Διοίκησης Επιχειρήσεων και Μάρκετινγκ και Επικοινωνίας του Οικονομικού Πανεπιστημίου Αθηνών. Το Π.Μ.Σ. αποτελεί ένα σύγχρονο και ανταγωνιστικό μεταπτυχιακό πρόγραμμα, το οποίο είναι το πιο καταξιωμένο και αναγνωρισμένο MBA πρόγραμμα στην Ελλάδα και οι πτυχιούχοι τους έχουν ιδιαίτερα υψηλό βαθμό απορροφητικότητας από μεγάλες ελληνικές και πολυεθνικές επιχειρήσεις. Πρόσφατα, η διεθνής λίστα κατάταξης Quacquarelli Symonds (QS) έχει εντάξει το ΜΒΑ μεταξύ των κορυφαίων 250 ΜΒΑ πλήρους φοίτησης στη Διοίκηση Επιχειρήσεων και κατατάσσεται στην κατηγορία «Superior». Επίσης, σύμφωνα με το Eduniversal Best Masters Rankings το ΜΒΑ πλήρους φοίτησης κατατάχθηκε ως 19ο ΜΒΑ στη Δυτική Ευρώπη.
Στο πλαίσιο της συνεχούς αναβάθμισης των σπουδών, αλλά και προσφοράς στους φοιτητές του το ΜΒΑ έχει αναπτύξει διεθνείς συνεργασίες, ενώ έχει θεσμοθετήσει ένα μεγάλο πρόγραμμα υποτροφιών. Συγκεκριμένα:
![...](data:image/png;base64,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)
LIBRA GROUP FELLOWSHIP PROGRAMME
- Το ΜΒΑ, με την ευγενική χορηγία του επιχειρηματικού ομίλου Libra Group, υλοποιεί ένα πρόγραμμα υποτροφιών για τους φοιτητές του προγράμματος, πλήρους και μερικής φοίτησης, το οποίο χρησιμοποιείται στη μερική κάλυψη του κόστους συμμετοχής στο πρόγραμμα.
- Τα κριτήρια επιλογής είναι αυστηρά αξιοκρατικά και αφορούν τη βαθμολογία των φοιτητών του ΜΒΑ στα υποχρεωτικά μαθήματα του προγράμματος υπό την προϋπόθεση ότι έχουν αξιολογηθεί επιτυχώς στις εξετάσεις του Ιανουαρίου και Ιουνίου του πρώτου έτους.
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)
ΥΠΟΤΡΟΦΙΕΣ- ΕΛΛΗΝΙΚΑ ΠΕΤΡΕΛΑΙΑ Α.Ε.
- Τα Ελληνικά Πετρέλαια Α.Ε. θα χορηγήσουν 2 πλήρεις υποτροφίες στους δύο (2) καλύτερους φοιτητές που θα εισαχθούν το ακαδημαϊκό έτος 2017 - 2019 στο ΜΒΑ πλήρους φοίτησης.
- Τα κριτήρια για την επιλογή (εκτός των απαραίτητων δικαιολογητικών) είναι τα εξής:
- Πτυχίο με βαθμό από 8,5 και άνω (άριστα)
- GMAT με σκορ από 700 και άνω
- IELTS με σκορ από 7,5 και άνω
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EKp6BmYRmF5pewXx4eMjdVVr2NIr/AAGzRyC1ltbN06Oirni+KLfsr/5du+vHQor4iwdzcU0VAEhmojYkNPTQZJoPSjKtLhZWlN3+ykPtpyLElWUFZWdmeHqpNMFBL9pat2PvNj597OnjTU5HEwiV3G57ZOXmH0xPzYfG6i3HwSHRtqxDxYXHnApSSNbcoHtsNYmf+4oa6qIl6TfpFczcWrEaZx4XH5lO/xB5cAF2v33b3e1zb8/rX94oLi0eCQ9v/Py2yIzifDQVFpXe+PKGZEYgV7hjk3ksNHl1fDQsJfmz6zcDNZrNzU3bN0X1NTXXbtz6xN3tSVX5mDY6LTX9xs2bpGXuWZJuXP8iLTN7b3JuNDxeb9L7qYMRi3B4qJu//n0zN2ru22ZUAWTuXiJfX2g6hRmLE81VVVX37t0rLinBcN9ARSXFpUWFVXeojIrzi4rv5t6bHBk6Xt7YF7/21hvMxq6n3QX3GBRUWFhYWVnJAbnwsHF5dqKq7mFufmH9/ft6vfjRLetCE+Pjd/MKc4tKOp886svNq6muvVdYyNySM7qXn/eo9fGObmu24dGxYb+ivKqgQMgvKiqk0dnZiRC5kVOSJ7B4qEmLf++jWaE3zfTOZJvGLccgIDs4sZxVqudIfDVk2jeIGDslWClzxYxzS5sEOG//q1XiUfgFhbH4SfgfIW4I4oeqHMxnv1W1rXJ+ubfRv9AO33J6E2YaWF+2JQyii3LTYJC/DoAkj/L1rShUxEz+UauYudSeImcjkiYTYDdZxJ9jSAnQqfAzUuTBofxH6RdNZUgRowwpbaVPkOgkKUPKzwqU8dN+hJCtEaQMisSN8rTlFCnENp2G7KF9fgvn+F9JVkjwnTbPSI7KtcSwwiAbcq5cS0qz8ctR+RFS2F9fS5kih2QHG5GibJwQ/XQajQbJdtp7jk5hPj/n6/TWmedIjCrrvq6iQrYe2YBk+3zPN9A3KyYJHpvMdxQLnddWNs7TWzsxpGzYPF6YXFZr70Dvzgm9y8bPE3EoG+c1t7VfXcFQor+//+HDhw8ePGhT6JFCjY2NDK2vrw8ODtKg7pqamtrY2Hjy5EldXR3vHOqTk5P0I2RgYGBhYR7pNtOvrCwPDg7Q2NnZ6enp4UjG7ZAAw+zsLOcuh/fMzAzyWau5uZn7AaPwjz57trS4CDOdjQ0NvGicnJyg2N27d1naYDBsb2+Pjo7CjA5IQz0IadTrTU1NaP706VOm8pF9cbdvb2+vr69ngxMvxdfbo6PP5HM65rI6/cyiFp+enqYTfka5mZaWlLBib6/4qpQyXY7yvrCwKMF48eIFYu/fr2UhLMOitbU19+/fHxkZYV8TExNjY2PyWV5fXx9rYTRGa2trsRtyuI3CyeooTBsG+dv15eXlpaUlak50Qz7osDU0ZC6b2t3dRXhZWVlubq78dgBTyN9xsOLq6ioSsAYfoVcwsx+qF6ahZV9fPxYJCQmhPJWPlPPz83/+85+zbebHxcW1trZyLWdX/v7+KJGamopme3t7P//Zz9LS0mxOBPHxF7/4xfHx8fj4+Mcf/y3qGgwnWA3TaLXae4X3ysvLWRdF0f6zzz5jITaDsX71q19FRUUhCgVCQ0JUPj6tj1tZS64bGRHBbfHly5c/+clPmIs52O2xcq3r6Oj46U9/mpmZiZLsJSkp6caNG7Qxq5+vLyamkyXwjF/+8pfJySlMYW5kZCQOxG0OBnZNg0IOz0b/9LQ0prNTluP9k08+wVmzs7PBkrmkSubyse3pU/y4u7ub+z+YoZ5UNSkpsb6+LpxipLGRkpXtUASy1uPHj8EjPj4enrCwMPybtZCTkpLCEJKxFdaAMGBFRQUhlJGRERMTwyjogEVERASWxIMpX3EjzOjh4YHFsrKy2CwSbPQKZlE3Bwchrr2tbVqJJ8QRbTSO9PrExETQRXvgBFSGwIBtx8XGVldX38m5s7W1haPFxsbCua7TkTCYqNPpmEUnauG5169fDw0NZRZTQDchIUEsbLWChPzBV3h42P7+Pg1sHR0dw1z5uNSmSXR0dFdXFw38AItjLEyGJjgyAo8OD8kjjLa2tGI+fIv2s2ejGI4GIYVjIRkkjo9POju7fP38EAhmRUVF8AA/oQMnqQJHAY+V5WUgl3KAgVs93vP73/9eliTARj/Zki1j7ra2p3Nzc8Rreno6/aQ34AdCuXpycvKvf/1rGPBvtZ8fmuMTZDjpjmiLd6IGNkEUOwI8prMKBwTr0omQgvyCxKQk5o4MD+OIwcHBdEKlpaVVlZWZGRkUny2trVQgJD85JOkVzPuHR8Ea/8TEhIzC/HYlQTXUN+Tl5tEY7B+8ce2L8NBwjVqDB2SkZXS0tbt/5Z4Qm1BYUET2yExP31zfiIqICgoI+uLaFy3NLYpIKxn/yy9uBGgD4mLihweHM9LSH9Y/jAiLrCirIGelJCZLtpTklKePn+KGQf6Ba6tr9ERHRgcHBl///HrbkzY+1tfVFxbcE5xJKR2KQ2zoNqLCo5hV96COoaCAwMrySv2RXtTtQDv8zM/Hd297l3ZvT29cTByN4cEhDzePO1k5xfdKDg7301PT2p48zcnK7uroLCstDdD459/Nb24QX13T83cf/6i3p2ddtxag9dcfivOoorziXv49+FuaWkKDQr3cPZ+0PqGfO1JifEJUeGReTt7Y8NhA7wBK4uW6VV1sVAz6J8YnwpadkfWLn/1ib3d3/MW42223e7n3yorLdGur2VkiDUSER2C6jNTMxbnF0uLSiIhwYMYIhQWFzKUnOkJ8Pwt+Wj9NQW7+o4eNPV09MHCfE/2FReUl5diBZBKoDVD7+ze0tNKv/IRO0NkVzGLe2t8LDQrq6+1d063pNkQ41tbX3s27w2j23azouMiGpnpfjaqkvCQ1I7XlcVNiatKhfk9GbXJacuvT1oBg/5oHVelZaeFR4VwGuRKGhIekpqfUNdzXBmrulRYmpycbTHofP29ez1+O3rh94/HT1t6Bns+++HxhaU5v0GsCNOsburnFeTcvt4eP6lIzksMjw81mY219TV5BLgsVlxV5qTxn52fjEuOiYiOHRoeqair2j3Z/9+nvwiPDTNRyFuvgs4HPvvisorpiaWnlxHTc3dcVGS1+kdLb34M+C4sL6+sbzyfGtEHa7d3N9q72+OT4vHu5hcWFurX11bXV6Zkp1CguK1QH+E3OTASEBDA6vzR3/cvrbZ1P45Pjhp4N9vT1OLo6NTY9RCw7ikmIqW+sX9dtbmxs9vR2JSTFU9Gt6VZDI0KaHzcnpiT2D/WFRgRn5mTQ7u7rDgwNWtdtLK8sb2ytJyTHY8zYxNiJaXFdgNIy0x61PqLR2NxYUJR//2HtjVs3hkYG13TrSCgsQU8dh9Ty2rK3r3dtXc3I2PBn1z9Fq/Ss9LXNFWzl7OLU/Ej4q4WiUqGzaLYYT46OE5LTgsKjEkKiSotKyH2d3b2NTS0nBmNaZtbiikiej5pbs+7kVt+v6xscKq+qtn2pR09pRVVtndj23uFRZs7drb29je2d7Lt5ewciFMqratKysuGh3T84nJqR+WzsuZuXT2b2nZzc/Bu3vpqemzeYzNl3c3f2Dli3rFL8WdTW9k5Keua+Xt/TP/Cw8RGBmldY5OGtYtTHT8Mq3X39zY+fwvm0oyu/sFjUE1ZrUUnZl7fd4hKTeOk2t15OTt8rFgl/amY+MCQ0grMgMTk9Kwdl8NCt3f2CwuKi0vLAkLDI2LjUjKyM7DsV1eJgu1dceievgE5NQFBV7YPrN26iQ3ll1fikONHik1K6+/tpYMjC4lL/oBAkZ2Tn9A8NV1bXInlzexfJfYPDxeUVBcUlWMxgsrCdh4+aQsIiImNiw4n1zm6MxpSyyqrlNZHGIIzZ3i1++9bR3VPzoD4tM1ul1kbHJeQXFrER9IyKjWNuy5M2VoyJT7ibV3DbzaN3YLC69sH2zp7eYAoODu/rFbpZxd+mCTqFeVt5RznC80D5+v08na8DaMPG61SAQnw8rTAU4qPt3UZff2iiV5IKcmxzpczzE+XS9MgGQmCWH2XjjVUgKRDhvE67zohZSv+5xzRn/Eg+sBrp15/bGR/FLxGUVeCRK36d6ITz0Go6eP1bEvjlu2xIkprvW0/2xTeibxF4vgeGI6t43nRoNfOih4XQk04Uk7pJgbS/Lmr/bOFTmA+ohbyCH9n/TZuzwxOXH/Y4Xen80KHbwbHX0bnL3qnbybHLwaHTwb7bwanX2bXdwb7LwbHL0bHd/gfd9o5dvBwdex2cexyc2j/8Qbej+Nhl70B/j5NTp719u8OHgsHJucvJocP+Q+Z2Ozl1Ozr1uDj2Ojv1ODt1OzsJgUKmvWBwdICTiawoJDjYt9t/2OnoyFCvk0uPkwtL0I8QxIrlWMuBKY6ox6Ji1NkZmZ3OjqjXyaijU8eHYl2ln0UR4sQSQkPUQDGGnNiaCzL7XFz5yCw0hLnPyRWBQltURT5DYvsOnUx3hM2+gy0z18WFFVFPKIC5xPadehyd0VnIQYHTjTt3OHwIA8uJLQhbOaE2nFi7w96eiZ1O9khut7fvptORPTr0oRh7UZRhC33OruiMhorCbMEZ3bqEbtgf6zl1uvzgkcN/HVJFiMJDoVdXsH5NYIu9w4Cza5fz1U57p3YHp74rV3pdr3Y5u7axpJNL75Ur3a5XOhyd29kJbC6u3S6utNvZuZNzn+tVmLudXTpYxsmlw4F+p24XF8Hs4oyonitXB/77R13OLl1OLu0ODm1Y1tWl7+qVLhfnTgcHRHU4uXQ6sknnTifmAq19m71Djws6XGG0DSBdXHtcr7JQt8uVDraEXZwce11dWRe2TqwmzOHS9qEDozToQRkavVfQ7Qo8XU5O/Vev9F25ykvo8AN7tsPowEdX+64i1qXH9YoQi+FcXNlF30cf9V75CPnsoos9IucKe3TuxPou7NGhA/d1ZQuu/T/8Ye9VsQrmgqHb1RUhHWLvLh1MRLjQ8wptZrFNwGCtfqUfW6GkFN5/FRMRAFfENp0xuGsnEoTrOPdgf5erTMeAaAUEYrPEBsxXrqJtGz6N5leuDn50lYVG/ALE/5xAobMr2Nkpu2UwiIJGoeW9veHpqR2lxOYfFf7sxoYc2jWbR5SHGvIjkxl9sbhIkoBzQ6lf6Vw7FH+3vmexDE1NvVxe5p2eTeVPJaCJlZXnCwsymdMvGzDbfBBa3NlhoQ2lpOF9dG5uYHJifGnJlqDQ5NnszNzmpmxL5ZGA2rS5F+iODpEwPD3NcvRPrq7SpkdopihJPx/7X75c2N6WCiN8ZX9/22iEk9ez2dO/CUJb2oyyTcmJWlgMJeln9Dn3O72entXDA6khbfbLEoOTk2wfmUq3oPmtLYTvKD3semRmGgbMuHl8jLTByYnnC/PsYvPkdO8oubQragd2NDQ52Tc+jljGXi4vIRywhFCuIGurWOl0d2ewnsJMcSYempjNspSkh/qPip5COzAwcGV1NScnh7Zao6GmXF9fpwDNyMzk/cGDOgrEpORkSr3wiAgqyM6uLmpEJHR0dv7mN7/hTkjFTFH/6aefhoWFMp1qmOI4OzubTllVU3P7qFRpaWnMqqquHhgQT80wU0Njo6+vL/1+ajXlf1lZmaenJ1Ny8/KoOOGh0z8gIDUtDTaqdqrMVuXBQnNLS1k5d8RqSuHklBRG4xMS8vPzu3t6PDw8WJfSf3l5GU4K5Vu3bqE2BSsSqESfP38ungTcucNyXspy7J2iMTYuLoJCJzwcgdSsUtuRkZGMjAyKHyzz+eefY6Ki4mLe4WTXMCQlJRUXF3t5eVEZYxbbt+y1tbVU/PT4eHsvLCxUVlS4ubmh2J2cHEpklUpFm3K5pqamtKxsbn5erVFTf4MO1bbYkUqFYuyova3N3d09Lj5eo9VST1M0M5FFWU7+5ZGkU5jlc6uJiQl/f/+gwMC9vT3wQNfNzU0mj46O+vj49Pf3j4+PDw0N5ecJgp94lk/BKOQRqtfru7q6Hj9+zDKMYik0QA5tg8EQFBSEQ4BoSEhIe1t7QECAfBSHWvX19Wo/v2uffz49PU1bPlbEFeRzKNrl5eWZmZmlpaUVFRUALJ9XQCyRmysKrYWFRZwDPEpLSsCvsLAQZuzb0tKCKZ88eQJOqIfvoioSDg8OpKdjNRx0b2+X5ejBLb788kvcYm1tjT1WlJfLid3d3ShMMLA0BmltacE7mY5N5EOe4eFh7E7j4cP6u7m5JSUlDx48WFxcJGaQydDm5gbryi1vb2+zxPiLF7SLCgvxeKBla5gdM2ZlZVZWVrIu7YaGBvaIS+F5ML98+ZJtsjRGhgF7oj8GRDGcEk7cFydDfmtrq3zQJOnV2QxhHbxVo1G3t7fv7x+wNijiRDqdjhI+KDgYqLA7SmMv+JFOGzbcSkoATqyAZVnDx0d4K1PYGwrR2KCu3NrCrMCGNnIKFiEg2AmK4lh8lNG8urqiVqulSxJzqAHD9evXwB4rKFPFQzEMLdtwognBmpSUyDsww4+JExLib9y4wer0EHzEHGIJGikZD/7kk09CQoLZOKiA9D//8z9L5PJy865d+zw0NBRtsbL0bIjt9HR3Sx4ESp9GDcxNA5gxo3yKmZ+fh6ry8V9QUCAbl0+2CQ+Ww1a0n4+NYSWEw0MA4BwFBfnXrl0jr+CjzU1N0jjy0T3qYUnk3Lx5kx2xQWz1xRdfxMTGojbejIujj0ajIbHByRRJr2AGGJIwgMGHxtXVNWNjYzgga7NMVVUVdmlsaEAEQYNBwZjgJqWjDZ5+eHiIE+FNyrPZ1MbGRjqxDhYHJPQLCPAHZigsLIx4xYEQjkw2fP/+fToJILb029/+FtuhDxGGy8PJQkVFRSzKrrAa2h8dnR7fqCE16e/vw1K4gnwCTxAwRUYzCZl8w1pssLenh7wr5iu3Bwj5bJAcg/KkNBTGCaCpqSkEsiJBw9ZAEeMggfTGKiiMh4ETbgScUg55ggbZKyc7G5UQggORkEnUDHHSMVeuS5u0zDbxGJRkIXaBTBTDIOQttikzFscBH7E/3g8zTsC+AIjzBYUPDg4GBvqx5MLiIqEsJ3JK4q84ivQMSa9gBlT4aGARBHF4gBOTUVH6LETs0o+WmIbICwwIQA+2hB58hBMnQjqHCqrLfAs/tsOCqakpaIZwmDEcDMhnFr4s/YOURdrgxHqhZDOIxMBhgfPCOTc3hyHokUMIhHBe3A6nZKvkVTxMPhvHr0n+WBzrY0GQwEx4XkdHByeOTQLvpEGEywyvPEiPRiYZj2SD2jLxkE6FC6anoy09RAKAsdnQsDCtRiNXxER3lMfOpD2cgwZ4EHD4N9FMaPKRKLeZHruRlrAn3gMwnMHyIS6Equgp27gRBpydncUsMOP3Q4ODpCLasOG+nZ0dMpWyfZbADwg8QoKNYGopBHoFM26LoWngNWwDtyLDkPqJPzpxLjwax5TWQQRD8is5DAbSHE4yamkzHcLZ+Yj/0qaBfCRDhA6T6OGYxxWkg8PDRCF5exunFmIVYocsJKegHkNMVL7nFEQnPgeWsNGWxxUa4uYQ/AjHh9gI0Yk16bFtXm4EJelnOnshCJBGp9lkWl1dhRnfAiRG0Q1ij7Y7FGuxrvzOFGIhKZl1GZI90p6YDskk6qmpaZkzxAQldbM1Nk6bKbi+3BGzZFtsZH9fSsPPYEZV2kyZmZ5mOmJZFH44uW1gJcxLikUxOctGr13BJJ1v/1H6ZmYx+s7SUPEbpMmhP8rwLvTNnO8ux0a2KWxBNmw9Erl3p/Orv7smb+U83/kqmqWVIRlV55kkne+hzQbkFP5jG6JxnhBl2ycf5Tv8r31UGHg/bSD0nLHolJyQbMt3SVK+7GEWjfOzIDkRkqP0nBdua8g2DKdCzmllFP+z/VdyJDN0/qNsSPmicW4J8VEh2WPjkaPn321sYvjso4kNnpmLj7zbNkKnwnJKkgGDyIZtm5Jewfye/j+m9zBfALJa/w8LqYETOfwn3wAAAABJRU5ErkJggg==)
Εταιρία Ανωτάτων Στελεχών Επιχειρήσεων (ΕΑΣΕ)
- Η Εταιρία Ανωτάτων Στελεχών Επιχειρήσεων (Ε.Α.Σ.Ε.) θα χορηγήσει 1 υποτροφία 5.000 ευρώ σε έναν (1) άριστο φοιτητή που θα εισαχθεί το ακαδημαϊκό έτος 2017 - 2019 στο ΜΒΑ πλήρους φοίτησης.
- Τα κριτήρια για την επιλογή (εκτός των απαραίτητων δικαιολογητικών) είναι τα εξής:
- Πτυχίο με βαθμό από 8,5 και άνω (άριστα)
- GMAT με σκορ από 700 και άνω
- IELTS με σκορ από 7,5 και άνω
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)
Economia Φοιτητικός Διαγωνισμός
- Το ΜΒΑ για το ακαδημαϊκό έτος εισαγωγής 2017 - 2018 προσφέρει μία υποτροφία συνολικού ύψους 6,500 € για φοίτηση στο μεταπτυχιακό πρόγραμμα σπουδών MBA πλήρους φοίτησης στον φοιτητή με την 1η καλύτερη ατομική εργασία στον 23o φοιτητικό διαγωνισμό Economia. http://economia.gr/el/article/entry/2243
- Η εργασία υποβάλλεται σε ηλεκτρονική μορφή μέσω e-mail, κατόπιν της εγγραφής του/ων φοιτητή/ων έως την ημερομηνία λήξης υποβολής των εργασιών (31 Μαρτίου 2017) μαζί με ένα σύντομο βιογραφικό, καθώς και φωτοτυπία της φοιτητικής ταυτότητας ή βεβαίωση φοίτησης.
- Τα κριτήρια (εκτός των απαραίτητων δικαιολογητικών) είναι τα εξής: