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Similarity analysis of EEG data based on self organizing map neural network

Jahan, Ibrahim Salem

Abstract

The Electroencephalography (EEG) is the recording of electrical activity along the scalp. This recorded data are very complex. EEG has a big role in several applications such as in the diagnosis of human brain diseases and epilepsy. Also, we can use the EEG signals to control an external device via Brain Computer Interface (BCI) by our mind. There are many algorithms to analyse the recorded EEG data, but it still remains one of the big challenges in the world. In this article, we extended our previous proposed method. Our extended method uses Self-organizing Map (SOM) as an EEG data classifier. The proposed method we can divide in following steps: capturing EEG raw data from the sensors, applying filters on this data, we will use the frequencies in the range from 0.5~Hz to 60~Hz, smoothing the data with 15-th order of Polynomial Curve Fitting, converting filtered data into text using Turtle Graphic, Lempel-Ziv complexity for measuring similarity between two EEG data trials and Self-Organizing Map Neural Network as a final classifiers. The experiment results show that our model is able to detect up to 96% finger movements correctly.

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COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER Simila i y Analysis o EEG Da a Based on Sel O ganizing Map Neu al Ne wo k Ib ahim Salem JAHAN1, Michal PRILEPOK2, Vacla SNASEL2, Ma ek PENHAKER3 1Depa men o Compu e Science, Facul y o Elec ical Enginee ing and Compu e Science, VSB–Technical Uni e si y o Os a a, 17. lis opadu 15, 708 33, Os a a, Czech Republic 2Depa men o Compu e Science, Facul y o Elec ical Enginee ing and Compu e Science, IT4 Inno a ions, Eu opean Cen e o Excellence VSB–Technical Uni e si y o Os a a, 17. lis opadu 15, 708 33, Os a a, Czech Republic 3Depa men o Cybe ne ics and Biomedical Enginee ing, Facul y o Elec ical Enginee ing and Compu e Science, VSB–Technical Uni e si y o Os a a, 17. lis opadu 15, 708 33, Os a a, Czech Republic [email protected], mic[email p o ec ed], [email p o ec ed], [email p o ec ed] Abs ac . The Elec oencephalog aphy (EEG) is he eco ding o elec ical ac i i y along he scalp. This eco ded da a a e e y complex. EEG has a big ole in se e al applica ions such as in he diagnosis o human b ain diseases and epilepsy. Also, we can use he EEG signals o con ol an ex e nal de ice ia B ain Com- pu e In e ace (BCI) by ou mind. The e a e many algo i hms o analyse he eco ded EEG da a, bu i s ill emains one o he big challenges in he wo ld. In his a icle, we ex ended ou p e ious p oposed me hod. Ou ex ended me hod uses Sel -o ganizing Map (SOM) as an EEG da a classi ie . The p oposed me hod we can di ide in ollowing s eps: cap u ing EEG aw da a om he senso s, applying il e s on his da a, we will use he equencies in he ange om 0.5 Hz o 60 Hz, smoo h- ing he da a wi h 15- h o de o Polynomial Cu e Fi ing, con e ing il e ed da a in o ex using Tu le G aphic, Lempel-Zi complexi y o measu ing simila - i y be ween wo EEG da a ials and Sel -O ganizing Map Neu al Ne wo k as a inal classi ie s. The expe - imen esul s show ha ou model is able o de ec up o 96 % inge mo emen s co ec ly. Keywo ds EEG da a, elec oencephalog aph, polynomial cu e i ing, SOM, unsupe ised lea ning. 1. In oduc ion To use he EEG signals o communica e be ween he human b ain and an ex e nal de ice becomes one o he cu en big challenges in his esea ch ield. When we a e looking on he EEG da a o di e en men al asks, hey seem o be iden ical, bu in de ails hey a e di - e en . They con ain di e en in o ma ion. So we need o ind an e icien me hod o algo i hm o de ec hese di e ences be ween di e en men al asks and be able o dis inguish be ween hem. When we a e able o dis- inguish be ween wo o mo e a ious men al asks wi h a sa is ying success a e, we can ans o m e e y men al ask o a con ol command o an ex e nal de ice, such as p os hesis and wheelchai . The EEG signals clas- si ica ion was p esen ed by se e al esea che s using a ious echniques, o example Non-nega i e ma ix ac o iza ion (NMF) [1] as a one o e icien me hods o ecognize human men al asks. 2. Rela ed Wo ks In his ield, we can ind many pape s which a e o- cused on EEG da a p ocessing. In his sec ion, we p esen a b ie o e iew o some me hods which a e e- la ed o ou a icle. Zhang e al. applied Polynomial Cu e Fi ing (PCF) o imp o e Image Quali y in Elec- ical Impedance Tomog aphy (EIT). The expe imen s on he 2D model con i med he imp o ing quali y o he econs uc ed image; also PCF can be used o im- p o e econs uc ed image quali y in 3D EIT [2]. Ta- ade and Ka i, compa ed Au o Reg essi e In eg a ed Mo ing A e age (ARIMA), A i icial Neu al Ne wo k (ANN) and polynomial cu e i ing (PCF) o wind speed p edic ion. Thei esul s showed, ha ARIMA is be e han o he me hods [3]. Kang and Lee p e- sen ed algo i hm o compensa ing ne wo k delays in a sma ac ua o based on he Lag ange Polynomial cu e i ing. Thei expe imen al esul s showed, ha his me hod can be used e ec i ely o message de- c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 547 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER lay o sma ac ua o [4]. Zhang e al. hey p oposed a me hod based on he polynomial cu e i ing algo- i hm o p ocess he ligh es ing da a and hei esul showed ha he p oposed me hod can e icien ly au o- ma ically elimina e he ou lie e o s [5]. Jishui e al. hey p oposed mul i-dimensional uzzy easoning algo- i hm o op imize he calcula ion p ocess and imp o e he i ing cu e speed and accu acy o NC Machining G aphics. Thei esul s showed ha his me hod has a sho ime compu a ion and imp o ed he i ing al- go i hm and i ing p ecision and is sui able o cu e i ing o NC machine [6]. Shang e al. hey applied cu e i ing o phase calib a ion algo i hm using e o ol age da a om sa elli e acking. The esul showed ha we could use his me hod in monopulse acking, which does no need o build he sou ce and we can use only he e o ol age [7]. Jiang e al. hey p o- posed me hod o he aul loca ion de ec ion in elec i- cal cables based on la coe icien compu a ion. Cable aul loca ion analysis is combined wi h wa ele ans- o m and i ing cu e echnique. This pape p o ed ha he p oposed me hod educes de ia ion o singu- la i y de ec ion and imp o es he aul loca ion p eci- sion [8]. Yixu Song e al. p oposed new me hod based on cu e i ing echnique combined wi h he clus e ing algo i hm o s o e he da a s eam. The expe imen e- sul s o his me hod depic he bes comp ession a io and i ing accu acy [9]. Zhang and Liu applied cu e i ing echnique me hod o de ec he disloca ion de- ec in polysilicon slices. They compa ed wo me hods o cu e i ing, quad a ic cu e i ing and Gaussian cu e i ing. Thei esul s showed ha he quad a ic cu e i ing is e ec i e and accu a e o de ec he dis- loca ion de ec in polysilicon slices [10]. Nisha e al. hey applied Cu e Fi ing Technique o Pulse Wid h Modula ion (PWM) swi ching angles o h ee phase in e e s. The esul s p o ed ha he quad a ic cu e i ing is su icien o de e mine he op imal swi ching angles in compa ison o he cubic cu e i ing [11]. Dohnalek e al. hey applied Non-nega i e ma ix ac- o iza ion on EEG da a o ind EEG pa e n ma ching and also hey used sho ime Fou ie ans o m o p e- p ocess EEG da a, Cosine Simila i y Measu e o ind simila i y in he EEG da a. The esul s o his pape showed ha his me hod is sui able o implemen a ion on g aphics p ocesso s in eal-wo ld and eal- ime ap- plica ions [12]. Apoy e al. applied he LZ complexi y o analysis biomedical signal, hey conclude ha he LZ complexi y is use ul o es ima e he bandwid h o andom p ocesses and in ha monic a iabili y in liken- pe iodic signal [13]. Hu e al. hey compa ed he LZ complexi y wi h co ela ion en opy o epilep ic seizu e de ec ion in EEG da a. Thei esul concludes ha he LZ complexi y is be e han he co ela ion en opy in he de ec ing epilep ic seizu es p oblem [14]. Guo e al. hey ha e used he LZ complexi y and dy- namic p og amming algo i hm o analyse and measu e he simila i y o DNA sequences. The expe imen e- sul s p o ed he alidi y o hei p oposed me hod [15]. Noshadi e al. hey ha e combined Empi ical mode decomposi ion (EMD) and Lempel Zi (LZ) complex- i y o dis inguish be ween human men al asks. Thei p oposed me hod eached in a e age 92.46 % in men- al ask classi ica ion [16]. Ling e al. hey used he LZ complexi y o analyse he EEG ime se ies du ing di e en sleep s a es o eigh heal hy adul s. The ex- pe imen esul showed ha he p oposed algo i hm is e icien and sui able o disc imina e he sleep s a es o he b ain, bu has some losses o da a in he da a p ep ocessing phase [17]. 3. In oduc ion o EEG The Elec oencephalog aph (EEG) is measu ing and eco ding he di e ences o he ol age om wo si es on he scalp o e ime. The i s eco ding o elec- ical ac i i y o he human b ain was made by B ege (Be ge , 1929), when he explained his me hod o mea- su ing he elec ical ac i i y o he human b ain on he scalp. The EEG signal in common has ampli ude om a ew mic o ol s up o 100 µV wi h equency in he ange om 0.5 o 40 Hz [18]. We can eco d EEG signal be ween wo ac i e elec odes, bipola eco d- ing, o be ween one ac i e elec ode and a e e ence elec ode, monopola eco ding [19]. Elec oencephalo- g aph (EEG) is gene ally used in he diagnosis o b ain diseases and epilepsy, esea ch a eas, due o he alu- able in o ma ion ha con ey by EEG signal [18]. 3.1. 10–20 In e na ional Sys em EEG eco ding is made by pu ing se o senso s on he human b ain acco ding o 10–20 In e na ional Sys- em as Fig. 1. The 10–20 in e na ional EEG Elec ode placemen is he in e na ional sys em o de e mining he EEG elec odes loca ions on he human skull. I con ains 21 EEG elec odes wi hou he ea lobe elec- odes ha called A1 connec ed o he le ea lobe and A2 connec ed o he igh ea lobe. These elec odes a e no mally used as e e ence elec odes [20], The le - e s F, T, C, P, and O s and o F on al, Tempo al, Cen al, Pa ie al and Occipi al [21]. The elec odes ha ha e e en numbe (2, 4, 6) a e placed on he igh side o he skull. The elec odes wi h odd numbe s (1, 3, 5) a e placed on he le side o he skull and Z o ze o on midline o he skull [20]. The 10 and 20 e- e ed o he cu en dis ance be ween an elec ode o o he elec ode, ei he 10 % o 20 % o he whole o dis ance om igh side o he skull o he le side, o om on o back o he skull. In some applica- ions, we need mo e EEG elec odes. In his case we c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 548 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER can pu some elec odes be ween he o iginal elec odes acco ding o 10–20 sys em, as Fig. 1 [20]. 3.2. EEG A i ac s The EEG da a a e e y sensi i e and complica ed. The e o e he EEG da a mus be clea om con ained su ounding in e e ence o ge good and eliable e- sul s. The EEG signal no mally con ains noise and di e - en kinds o in e ace signal (a i ac s). This noises ei he in e nal signals a e p oduced by subjec himsel such as elec ical ac i i y o hea , pulse, body mo e- men , pe spi a ion, eye blinking, eyes mo emen , mus- cles ac i i ies, o ex e nal signals p oduced ou o he subjec , o example 50/60 Hz om elec ical powe supply, EEG de ices, elec onic elemen s [20], [21] and e c. Fig. 1: 10–20 In e na ional Sys em o EEG Elec odes Place- men he Nasion is he place be ween he o ehead and nose, Inion is he ju a back o he skull [20]. Fig. 2: EEG Signal con amina ed by powe line in e e ence [22]. In EEG signal p ocessing ield, he emo ing o hese noises and a i ac s om EEG signal is an impo an opic [18]. Fo example, Fig. 2 show EEG signal con- amina ed by powe line in e e ence, while Fig. 3 show some EEG signal con amina ed by eye blinking a i- ac . EEG mus be il e ed o ob ain clea EEG, wi h- ou in e e ence and a i ac s, so ha da a become eady o u he analysis. The noise signal and un- wan ed signal mus be elimina ed o minimized om EEG da a wi hou losing signi ican in o ma ion and quali y ha embedded in EEG o ensu e an accu a e and pe ec analysis and diagnosis o he EEG. The e a e se e al echniques o il e ing EEG signal such as con en ional il e s and adap i e il e s ha ha e mo e e iciency han con en ional il e s o elim- ina ion o he a i ac s om EEG, because EEG signal and a i ac s ha e o e lapping spec a [23]. Fig. 3: EEG Signal con amina ed by eye blinking a i ac [22]. 4. Tu le G aphics Tu le g aphics (TG) is a e m in compu e g aphics o a me hod o p og amming ec o g aphics using a ela i e cu so posi ion ( he " u le") upon a Ca e- sian plane. In he TG, we ha e a u le wi h a d aw- ing pen on a compu e sc een. This u le mus e- spond on a sequence o commands. The u le can be con olled using hese basic commands: o wa d com- mand, is mo ing he u le in on a ew numbe o uni s, igh commands o a e u le in a clockwise di- ec ion a ew numbe o deg ees. These commands can be ex ended wi h o he mo e complica ed commands. The back and le commands cause same mo emen as o wa d and igh command, bu in he opposi e way. The numbe o commands o de e mine how much o mo e is called inpu commands, depending on he ap- plica ion. When mo ing he u le acco ding o he inpu commands, i lea es a ace, his ace ep esen he desi ed objec [24] as a simple example in Fig. 4. By This way we can ep esen and d aw he objec s, om simple o complex objec s. Using TG we con e ed EEG da a om nume ic al- ues in o ex da a and p ocess hem as ex . This con- e sion helps us o compa e wo EEG da a ial, wo men al asks, such as inge mo emen [25]. E e y EEG ail is ep esen ed by sequence o commands–mo e o wa d and u n le o igh . c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 549 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER Fig. 4: A simple example o u le g aphic. 5. Compa ing Da a wi h he LZ Complexi y The Lempel-Zi (LZ) complexi y o sequences o i- ni e leng h was sugges ed by Lempel and Zi [26]. I is a non-pa ame ic, simple- o-calcula e measu e o com- plexi y in a one-dimensional da a. The LZ complexi y is ela ed o he numbe o dis inc subs ings and he a e o hei ecu ence along he gi en sequence [27]. The la ge alues co espond o mo e complexi y in he da a. The compa ing o wo TG commands lis s is he main ask o his a icle. The lis s a e compa ed each o o he . The main p ope y o he compa ison is he numbe o common sequences in bo h lis s. These se- quences a e ob ained a e applying he LZ complexi y o he TG commands lis . This numbe is ep esen ed by he pa ame e in he ollowing o m Eq. (1), which is a me ic o simila i y be ween wo u le commands lis . SM =sc min(c1, c2),(1) whe e sc - Coun o common LZ sequence in bo h com- mand lis s, c1, c2- Coun o LZ sequence in i s o second command lis . This SM gi es a esul in he ange be ween 0 and 1. The 0 esul ells us ha his wo compa ed TG commands lis ha e no hing common. They ha e he highes di e ence. I he esul is equal o 1, he wo compa ed TG commands lis a e same. 6. In e pola ion o he EEG Da a A e eco ding and il e ing o he eco ded EEG da a, we apply polynomial cu e i ing o da a smoo hing. The i ing will emo e noise and in e e ence om he da a and i he da a end. Conside he gene al o m o a polynomial i ing cu e o o de j: (x) = a0+a1x+a2x2+· · · +ajxj= j X k=1 akxk.(2) We minimized he o al e o o polynomial i ing cu e wi h leas squa e app oach. The gene al exp es- sion o any e o using he leas squa es app oach is: e =X(dj)2,(3) e = n X i=1 (yi−(a0+ j X k=1 akxk))2,(4) whe e n- is a coun o da a poin s in one mo e, i- is he cu en da a poin being summed, j- is he polynomial o de . 7. Sel -O ganizing Map (SOM) Sel -O ganizing Map (SOM) is an unsupe ised lea n- ing neu al ne wo k. The SOM in mos common used o he clus e ing and isualiza ion o complex da a. The SOM educes he da a dimension by p oduce map usually in one o wo dimension in he ou pu ha plo s simila i ies o da a oge he as Fig. 5. The SOM is ained a e many o i e a ion in he aining phase un il he map becomes s able a he ou pu . This map is gene a ed in he aining phase and used in he es - ing phase o es ima e in which g oup can belong he es inpu , while in o he ne wo k ypes, Backp opa- ga ion ne wo ks, is he a ge ou pu used o ain he ne wo k [28]. 7.1. SOM Algo i hm The SOM lea ning we can di ide in ollowing s eps: •Ini ializing weigh ec o s wi h small andom al- ues. •Choosing andom ec o om he aining se and p esen o ne wo k. c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 550 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER Fig. 5: SOM S uc u e. •Finding winning neu on which has minimum dis- ance om da a inpu based on speci ic c i e ion, o SOM usually using Euclidean dis ance o mea- su e he dis ance be ween da a inpu and neu ons as Eq. (5). D(X, W ) = p(x1−w1)2+· · · + (xn−wn)2.(5) The winning neu on is called Bes Ma ching Uni (BMU). •Calcula e he adius o he neighbo hood o BMU using Eq. (6). ( ) = 0e(− /T ),(6) whe e ( ) - is adius o he neighbo hood, 0- is he adius o he map, T- ime cons an , - Cu en i e a ion. •Any nodes ound wi hin he adius o BMU mus be upda e, his means mo e he BMU and i s neighbo hood nodes owa d da a inpu as Fig. 6 using he Eq. (7). W( + 1) = W( ) + β( )h( )(X( )−W( )),(7) β( ) = β0e(− /T ),(8) h( ) = e(−(dis ance om BMU)2/2 2( )),(9) whe e β( )- Lea ning a e, h( ) - neighbo hood unc ion. •Repea ing he s eps om s ep 2 o s ep 5 o many i e a ions un il he map a ou pu becomes s able [28]. 8. P oposed Me hod The p oposed me hod is using Neu al ne wo k Unsu- pe ised lea ning o classi y EEG da a. Ou model was es ed on EEG da a o de ec index inge mo emen . We made ou p oposed me hod as ollowing: il e and he smoo h EEG da a (T aining da a se ) using 15 h Fig. 6: Upda e o Winne Neu on (BMU) and i s neighbo s, his means mo e hem owa ds da a inpu indica ed wi h X. The solid and do ed line co espond o he s a us be o e and a e upda e espec i ely. o de polynomial cu e i ing, a e ha we con e he smoo hed EEG da a in o ex o m using u le g aphic. The LZ complexi y we used o compa e wo TG commands lis s and assign he ype o mo emen o p ocessed da a ail [29]. This was done o e e y sen- so o p ocessed ial. We made a ec o V wi h dimen- sion 8, 7 channels and one da a ype class. This ec o V is used o ain he Sel -O ganizing Map (SOM) neu- al ne wo k wi h dimension o 5×5nodes o p oduce he map. When he aining is inished, he map o ou pu becomes s able. In he es ing phase we used o he EEG da a (Tes ing da a se ) o es he ne wo k as depic in expe imen scheme in Fig. 7. 8.1. EEG Da a The EEG Da a used in his expe imen was eco ded in ou labo a o y. In ou expe imen we used se en EEG channels, which we e selec ed by ou Biomedical Depa men . These se en channels a e able o cap u e mos inge mo emen da a. The eco ded signals con- ain mo emen s o one index inge . We eco ded EEG Da a om ou di e en subjec s. E e y one o hem pe o med a p ess o a bu on wi h le index inge . We used 320 eco ded inge mo emen s, and 320 eco ded ials wi hou inge mo emen . Fo e e y ask we used 576 ials o he aining se (288 ials wi h mo emen and 288 wi hou mo emen ) and 64 ials o es ing se (32 ials wi h mo emen and 32 wi hou mo emen ). The sampling a e was se o 256 Hz, and he band-pass il e was se o 0.5 Hz o 60 Hz o emo e unwan ed equencies and noises. While ex ac ing he ask da a om cap u ed EEG da a, we added be o e and a e e e y ask a ime in- e al 0.3 second. c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 551 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER Fig. 7: The schema ic diag am o p oposed me hod. Black and blue lines ep esen aining phase. Red do ed lines ep esen es ing phase. 8.2. Expe imen Resul s To ain and es ou model we used k- old C oss- alida ion echnique wi h k= 10. The EEG da a se is di ided in o 10 sub-se s, o olds and he expe imen s a e epea ed o 10 imes. The ecogni ion esul s o inge mo emen s a e lis ed in Tab. 1 and he esul s o ials wi hou inge mo emen a e in Tab. 2. Tab. 1: Finge mo emen esul s. k- old Iden i ied Mis ake Iden i ied 1 93.750 % 6.250 % 2 100.00 % 0.000 % 3 93.750 % 6.250 % 4 93.750 % 6.250 % 5 96.875 % 3.125 % 6 100.00 % 0.000 % 7 100.00 % 0.000 % 8 96.875 % 3.125 % 9 90.625 % 9.375 % 10 100.00 % 0.000 % A g 96.563 % 3.438 % The p oposed model is able o de ec index inge mo emen in he ange be ween 90.6 % and 100.00 %. The de ec ion a e o ials wi hou inge mo emen a ied in he ange be ween 90.6 % and 100.00 %. The Table 3 show he pe cen age o o al iden i ied and misiden i ied ials in ou expe imen . The p o- posed model is able o de ec in a e age 96.250 % o inge mo emen ials co ec ly. The o al a e age o misiden i ied ials is abou 3.750 %. The a e age i- nal quan iza ion e o is 0.6556, and he a e age inal opog aphic e o is 0.007. 9. Conclusion This expe imen shows he abili y o ind and ecog- nize di e en men al ask in EEG da a. This helps us Tab. 2: Wi hou inge mo emen esul s. k- old Iden i ied Mis ake Iden i ied 1 93.750 % 6.250 % 2 90.625 % 9.375 % 3 100.00 % 0.000 % 4 96.875 % 3.125 % 5 100.00 % 0.000 % 6 90.625 % 9.375 % 7 93.750 % 6.250 % 8 96.875 % 3.125 % 9 96.875 % 3.125 % 10 100.00 % 0.000 % A g 95.938 % 4.063 % Fig. 8: U ma ix o k- old 1. Fig. 9: SOM o k- old 1, Red Nodes ep esen mo emen i- als and G een Nodes ep esen he wi hou Mo emen ials. o unde s and he aluable in o ma ion which is hid- den in he EEG da a. Ou app oach is able o de- cide be ween wo asks, p essed bu on wi h index in- ge and eleased bu on. We used only se en selec ed elec odes. This coun o elec odes is enough o cap- u e good EEG da a o mo emen . As a i s s ep, we used a band pass il e , o il e ou wan ed equencies which a e use ul o inge mo emen de ec ion. Ou c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 552 COMPUTER SCIENCE AND INFORMATION TECHNOLOGY VOLUME: 12 |NUMBER: 5 |2014 |DECEMBER Tab. 3: E alua ion o he esul s. k- old To al Iden i ied To al Misiden i ied Final Quan iza ion E o Final Topog aphic E o 1 93.750 % 6.250 % 0.658 0.007 2 95.313 % 4.688 % 0.664 0.000 3 96.875 % 3.125 % 0.653 0.008 4 95.313 % 4.688 % 0.655 0.008 5 98.438 % 1.563 % 0.658 0.017 6 95.313 % 4.688 % 0.674 0.013 7 96.875 % 3.125 % 0.653 0.003 8 96.875 % 3.125 % 0.654 0.008 9 93.750 % 6.250 % 0.638 0.007 10 100.00 % 00.00 % 0.649 0.000 A g 96.250 % 3.750 % 0.6556 0.007 Fig. 10: U ma ix o k- old 10. Fig. 11: SOM o k- old 10, Red Nodes ep esen mo emen i- als and G een Nodes ep esen he wi hou Mo emen ials. sugges ed app oach is using high o de polynomial i - ing cu e o noise and in e e ence elimina ion, u le g aphic o con e il e ed da a om numbe s in o ex , Lempel-Zi complexi y o compa e wo da a ials a Sel -O ganizing maps as a classi ie . The da a ial we e cu 0.3 second be o e he men- al ask began and 0.3 second a e . In ou expe i- men , we il e ed da a wi h polynomial i ing wi h o - de 15. This o de is enough o i da a end and emo e unwan ed noise and in e e ence su ounding en i onmen . As a classi ie , we chose SOM wi h map dimension 5×5neu ons. The es ing ec o was as- signed o clus e using BMU. Ou model was able o de ec on inge mo emen as a e age abou 96.56 %, he lowes a e we eached was 90.625 %, and he highes was 100.00 %. Fo a ial wi hou inge mo emen he a e age success ul a e is abou 95.93 %, he lowes a e is 90.625 % and he maximal is a 100.00 %. The a e age o bo h o de ec s on inge mo emen and wi hou inge mo e- men abou 96 %. In he u u e, we will con inue wi h o he publica ion ega ded o es ing o he EEG da a o modi ying ou model o imp o e he esul o EEG da a ecogni ion and inc ease he speed o ou model. Acknowledgmen This wo k was suppo ed by he Eu opean Regional De elopmen Fund in he IT4Inno a ions Cen e o Excellence p ojec (CZ.1.05/1.1.00/02.0070) and by P ojec SP2014/110, Pa allel p ocessing o Big da a, o he S uden G an Sys em, VSB–Technical Uni e - si y o Os a a. This pape has been elabo a ed in he amewo k o he p ojec „Suppo esea ch and de elopmen in he Mo a ian-Silesian Region 2013 DT 1 - In e na ional esea ch eams“(RRC/05/2013). Financed om he budge o he Mo a ian-Silesian Region. The pape has been elabo a ed in he amewo k o BIOM ( eg. no. CZ.1.07/2.3.00/20.0073). 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He ecei ed his M.Sc. om VSB–Technical Uni e si y o Os a a in 2010 a Facul y o Elec ical Enginee ing and Compu e science in Measu emen and con ol Enginee ing Depa men . Now he Ph.D. S uden in VSB–Technical Uni e si y o Os a a, in Compu e Science Depa men . Michal PRILEPOK was bo n in Dolny Kubin, Slo ak Republic in 1985. He ecei ed his M.Sc. om VSB–Technical Uni e si y o Os a a in 2010 a Facul y o Elec ical Enginee ing and Compu e science in Compu e Science and Technology. Since 2010 is a Ph.D. s uden in VSB–Technical Uni e si y o Os a a, in Compu e Science Depa men . Vacla SNASEL was bo n in Olomouc. His esea ch and de elopmen expe ience includes o e 30 yea s in he Indus y and Academia. He wo ks in a mul i-disciplina y en i onmen in ol ing a i- icial in elligence, mul idimensional da a indexing, social ne wo k, o mal concep analysis, in o ma ion e ie al, seman ic web, knowledge managemen , da a comp ession, machine in elligence, neu al ne wo k, web in elligence, na u e and biologically inspi ed compu ing, da a mining, and applied o a ious eal wo ld p oblems. He has gi en mo e han 16 plena y lec u es and con e ence u o ials in hese a eas. He has au ho ed/co-au ho ed se e al e e eed jou nal/con e ence pape s and book chap e s. He has published mo e han 450 pape s. Ma ek PENHAKER was bo n in 1972. He inished M.Sc. in 1996 a Facul y o Elec ical Enginee ing and Compu e science in specializa ion Measu emen and Con ol in Biomedicine a VSB– Technical Uni e si y o Os a a, Czech Republic. He c 2014 ADVANCES IN ELECTRICAL AND ELECTRONIC ENGINEERING 555